Locastra haraldusalis

Locally simply connected space

Localization

Locarno, Treaty of

Localverse

Locally finite group

Locata Corporation is a privately held technology company headquartered in Canberra, Australia, with a fully owned subsidiary in Las Vegas, Nevada. Locata has invented a local positioning system that can either replace or augment Global Positioning System (GPS) signals when they are blocked, jammed or unreliable. Government, commercial and other organizations use Locata to determine accurate positioning as a local backup to GPS.

Localization of organelle proteins by isotope method tagging

Locally optimal

In the mathematical field of topology, local finiteness is a property of collections of subsets of a topological space. It is fundamental in the study of paracompactness and topological dimension.A collection of subsets of a topological space X is said to be locally finite, if each point in the space has a neighbourhood that intersects only finitely many of the sets in the collection.Note that the term locally finite has different meanings in other mathematical fields.

Locally linear embeddings

Localized peritonitis

Locase

Locastra muscosalis

Localized nodular tenosynovitis

Locanda Locatelli is the London restaurant of Italian chef Giorgio Locatelli and his wife, Plaxy. Located in the Churchill Hotel on Seymour Street in the West End of London, the restaurant specialises in Italian cuisine. As of 2008, the restaurant holds one star in the Michelin Guide.

Localized heat contact urticaria

Locally Hausdorff

Locans (formerly, Logan) is an unincorporated community in Fresno County, California. It is located on the Southern Pacific Railroad 5 miles (8 km) northeast of Malaga, at an elevation of 328 feet (100 m).

Locally Riemannian symmetric space

Locally free group

Muralto,

In mathematics, a function f from a topological space A to a set B is called locally constant, if for every a in A there exists a neighborhood U of a, such that f is constant on U.Every constant function is locally constant.Every locally constant function from the real numbers R to R is constant, by the connectedness of R. But the function f from the rationals Q to R, defined by f(x) = 0 for x < π, and f(x) = 1 for x > π, is locally constant (here we use the fact that π is irrational and that therefore the two sets {x∈Q : x < π} and {x∈Q : x > π} are both open in Q).If f : A → B is locally constant, then it is constant on any connected component of A. The converse is true for locally connected spaces (where the connected components are open).Further examples include the following:Given a covering map p : C → X, then to each point x of X we can assign the cardinality of the fiber p−1(x) over x; this assignment is locally constant.A map from a topological space A to a discrete space B is continuous if and only if it is locally constant.

Locascio

Localization formula for equivariant cohomology

Locarno Agreements

Localized list

Locally conformally flat

Locas de Amor

Locally free sheaf

A locals casino is a casino designed primarily to attract residents of the area in which it was built rather than tourists or vacationers. The term is most commonly associated with casinos in Nevada, USA, to distinguish them from casinos that target mostly tourists in a central area.

Locarno Pact

In mathematics, Serre and localizing subcategories form important classes of subcategories of an abelian category. Localizing subcategories are certain Serre subcategories. They are strongly linked to the notion of a quotient category.

In mathematics, particularly topology, a topological space X is locally regular if intuitively it looks locally like a regular space. More precisely, a locally regular space satisfies the property that each point of the space belongs to an open subset of the space that is regular under the subspace topology.

Locas, Jacques

Locally compact abelian group

Locally Finite Space

Locally countable space

Locastra elegans

Locarno (Italian: [loˈkarno], German: [loˈkarno]; Ticinese: Locarn [loˈkɑːrn]; formerly in German: Luggárus [luˈɡaːrʊs]) is a southern Swiss town and municipality in the district Locarno (and its capital), located on the northern shore of Lake Maggiore at its northeastern tip in the canton of Ticino at the southern foot of the Swiss Alps.

Locally noetherian formal scheme

In mathematics, particularly in integral calculus, the localization theorem allows, under certain conditions, to infer the nullity of a function given only information about its continuity and the value of its integral.Let F(x) be a real-valued function defined on some open interval Ω of the real line that is continuous in Ω. Let D be an arbitrary subinterval contained in Ω.

In organic chemistry, a locant is a figure to indicate the position of a functional group within a molecule.

Locarno treaties

In differential geometry, the localization formula states: for an equivariantly closed equivariant differential form α {\displaystyle \alpha } on an orbifold M with a torus action and for a sufficient small ξ {\displaystyle \xi } in the Lie algebra of the torus T, 1 d M ∫ M α ( ξ ) = ∑ F 1 d F ∫ F α ( ξ ) e T ( F ) ( ξ ) {\displaystyle {1 \over d_{M}}\int _{M}\alpha (\xi )=\sum _{F}{1 \over d_{F}}\int _{F}{\alpha (\xi ) \over e_{T}(F)(\xi )}} where the sum runs over all connected components F of the set of fixed points M T {\displaystyle M^{T}} , d M {\displaystyle d_{M}} is the orbifold multiplicity of M (which is one if M is a manifold) and e T ( F ) {\displaystyle e_{T}(F)} is the equivariant Euler form of the normal bundle of F.The formula allows one to compute the equivariant cohomology ring of the orbifold M (a particular kind of differentiable stack) from the equivariant cohomology of its fixed point components, up to multiplicities and Euler forms. No analog of such results holds in the non-equivariant cohomology.One important consequence of the formula is the Duistermaat–Heckman theorem, which states: supposing there is a Hamiltonian circle action (for simplicity) on a compact symplectic manifold M of dimension 2n, ∫ M e − t H ω n / n ! = ∑ p e − t H ( p ) t n ∏ α j ( p ) . {\displaystyle \int _{M}e^{-tH}\omega ^{n}/n!=\sum _{p}{e^{-tH(p)} \over t^{n}\prod \alpha _{j}(p)}.} where H is Hamiltonian for the circle action, the sum is over points fixed by the circle action and α j ( p ) {\displaystyle \alpha _{j}(p)} are eigenvalues on the tangent space at p (cf. Lie group action.)The localization formula can also computes the Fourier transform of (Kostant's symplectic form on) coadjoint orbit, yielding the Harish-Chandra's integration formula, which in turns gives Kirillov's character formula.The localization theorem for equivariant cohomology in non-rational coefficients is discussed in Quillen's papers.

Locally weighted scatterplot smoothing

Switzerland

Locally acyclic morphism

In mathematics, a locally compact group is a topological group G for which the underlying topology is locally compact and Hausdorff. Locally compact groups are important because many examples of groups that arise throughout mathematics are locally compact and such groups have a natural measure called the Haar measure. This allows one to define integrals of Borel measurable functions on G so that standard analysis notions such as the Fourier transform and L p {\displaystyle L^{p}} spaces can be generalized.Many of the results of finite group representation theory are proved by averaging over the group. For compact groups, modifications of these proofs yields similar results by averaging with respect to the normalized Haar integral. In the general locally compact setting, such techniques need not hold. The resulting theory is a central part of harmonic analysis. The representation theory for locally compact abelian groups is described by Pontryagin duality.

Locarno

Locally symmetric space

In algebra, a locally compact field is a topological field whose topology forms a locally compact space (in particular, it is a Hausdorff space). Examples are discrete fields and local fields such as the field of complex numbers and the p-adic fields. Since one can always give discrete topology to a field, any field can be turned into a locally compact field.

Locally Linear Embedding

In commutative algebra and algebraic geometry, the localization is a formal way to introduce the "denominators" to a given ring or module. That is, it introduces a new ring/module out of an existing one so that it consists of fractions m s , {\displaystyle {\frac {m}{s}},} such that the denominator s belongs to a given subset S of R. The basic example is the construction of the ring Q of rational numbers from the ring Z of rational integers.The technique has become fundamental, particularly in algebraic geometry, as it provides a natural link to sheaf theory. In fact, the term localization originates in algebraic geometry: if R is a ring of functions defined on some geometric object (algebraic variety) V, and one wants to study this variety "locally" near a point p, then one considers the set S of all functions which are not zero at p and localizes R with respect to S. The resulting ring R* contains only information about the behavior of V near p. Cf. the example given at local ring.An important related process is completion: one often localizes a ring/module, then completes.In this article, a ring is commutative with unity.

A locally testable code is a type of error-correcting code for which it can be determined if a string is a word in that code by looking at a small (frequently constant) number of bits of the string. In some situations, it is useful to know if the data is corrupted without decoding all of it so that appropriate action can be taken in response. For example, in communication, if the receiver encounters a corrupted code, it can request the data be re-sent, which could increase the accuracy of said data. Similarly, in data storage, these codes can allow for damaged data to be recovered and rewritten properly.In contrast, locally decodable codes use a small number of bits of the codeword to probabilistically recover the original information. The fraction of errors determines how likely it is that the decoder correctly recovers the original bit; however, not all locally decodable codes are locally testable.Clearly, any valid codeword should be accepted as a codeword, but strings that are not codewords could be only one bit off, which would require many (certainly more than a constant number) probes. To account for this, testing failure is only defined if the string is off by at least a set fraction of its bits. This implies words of the code must be longer than the input strings by adding some redundancy.

Locally modified software

Locarno Domestic Airport

Comune di Locana

Locally connected space

Locarno - Madonna del Sasso funicular

In mathematics, in the field of topology, a topological space is said to be locally Hausdorff if every point has an open neighbourhood that is a Hausdorff space under the subspace topology.Here are some facts:Every Hausdorff space is locally Hausdorff.Every locally Hausdorff space is T1.There are locally Hausdorff spaces where a sequence has more than one limit.

Locastra monticolens

In topology and other branches of mathematics, a topological space X is locally connected if every point admits a neighbourhood basis consisting entirely of open, connected sets.

Locastra is a genus of snout moths. It was described by Francis Walker in 1859.

Locally bounded function

Locally compact abelian topological group

Locarno (Ticino)

Locarno railway station

Locarno district

Locally constant function

Localized heat contact urticaria is a cutaneous condition, one of the rarest forms of urticaria, where within minutes of contact with heat from any source, itching and whealing occur at the precise site of contact, lasting up to 1 hour.

In mathematics, particularly topology, collections of subsets are said to be locally discrete if they look like they have precisely one element from a local point of view. The study of locally discrete collections is worthwhile as Bing's metrization theorem shows.

Locarno (typeface)

Localized surface plasmon resonance

In mathematics, a locally integrable function (sometimes also called locally summable function) is a function which is integrable (so its integral is finite) on every compact subset of its domain of definition. The importance of such functions lies in the fact that their function space is similar to Lp spaces, but its members are not required to satisfy any growth restriction on their behavior at infinity: in other words, locally integrable functions can grow arbitrarily fast at infinity, but are still manageable in a way similar to ordinary integrable functions.

In group theory, a locally cyclic group is a group (G, *) in which every finitely generated subgroup is cyclic.

In algebraic geometry, the localization of a module is a construction to introduce denominators in a module for a ring. More precisely, it is a systematic way to construct a new module S−1M out of a given module M containing algebraic fractions m s {\displaystyle {\frac {m}{s}}} .where the denominators s range in a given subset S of R.The technique has become fundamental, particularly in algebraic geometry, as the link between modules and sheaf theory. Localization of a module generalizes localization of a ring.

In topology and related branches of mathematics, a topological space is called locally compact if, roughly speaking, each small portion of the space looks like a small portion of a compact space.

Locastra crassipennis

In mathematics, particularly topology, a topological space X is locally normal if intuitively it looks locally like a normal space. More precisely, a locally normal space satisfies the property that each point of the space belongs to a neighbourhood of the space that is normal under the subspace topology.

Locas in Love

Locata Corporation

Locarn (Breton: Lokarn) is a commune in the Côtes-d'Armor department of Brittany in northwestern France.

In mathematics, particularly in integral calculus, the localization theorem allows, under certain conditions, to infer the nullity of a function given only information about its continuity and the value of its integral.Let F(x) be a real-valued function defined on some open interval Ω of the real line that is continuous in Ω. Let D be an arbitrary subinterval contained in Ω. The theorem states the following implication: ∫ D F ( x ) d x = 0 ∀ D ⊂ Ω ⇒ F ( x ) = 0 ∀ x ∈ Ω {\displaystyle \int \limits _{D}F(x)\,\mathrm {d} x=0~\forall D\subset \Omega ~\Rightarrow ~F(x)=0~\forall x\in \Omega } A simple proof is as follows: if there were a point x0 within Ω for which F(x0) ≠ 0, then the continuity of F would require the existence of a neighborhood of x0 in which the value of F was nonzero, and in particular of the same sign than in x0. Since such a neighborhood N, which can be taken to be arbitrarily small, must however be of a nonzero width on the real line, the integral of F over N would evaluate to a nonzero value. However, since x0 is part of the open set Ω, all neighborhoods of x0 smaller than the distance of x0 to the frontier of Ω are included within it, and so the integral of F over them must evaluate to zero. Having reached the contradiction that ∫NF(x) dx must be both zero and nonzero, the initial hypothesis must be wrong, and thus there is no x0 in Ω for which F(x0) ≠ 0.The theorem is easily generalized to multivariate functions, replacing intervals with the more general concept of connected open sets, that is, domains, and the original function with some F(x) : Rn→R, with the constraints of continuity and nullity of its integral over any subdomain D⊂Ω. The proof is completely analogous to the single variable case, and concludes with the impossibility of finding a point x0 ∈ Ω such that F(x0) ≠ 0.

Locana (Martian crater)

Locana (crater)

Localization of a space

In mathematics, a linear operator f : V → V {\displaystyle f:V\to V} is called locally finite if the space V {\displaystyle V} is the union of a family of finite-dimensional f {\displaystyle f} -invariant subspaces.In other words, there exists a family { V i | i ∈ I } {\displaystyle \{V_{i}\vert i\in I\}} of linear subspaces of V {\displaystyle V} , such that we have the following: ⋃ i ∈ I V i = V {\displaystyle \bigcup _{i\in I}V_{i}=V} ( ∀ i ∈ I ) f [ V i ] ⊆ V i {\displaystyle (\forall i\in I)f[V_{i}]\subseteq V_{i}} Each V i {\displaystyle V_{i}} is finite-dimensional.

Locally bounded family

Locally ringed space

Locally finite collection

The Locarno Treaties were seven agreements negotiated at Locarno, Switzerland, on 5–16 October 1925 and formally signed in London on 1 December, in which the First World War Western European Allied powers and the new states of Central and Eastern Europe sought to secure the post-war territorial settlement, and return normalizing relations with defeated Germany (the Weimar Republic). It also stated that Germany would never go to war with the other countries. Locarno divided borders in Europe into two categories: western, which were guaranteed by Locarno treaties, and eastern borders of Germany with Poland, which were open for revision.

Locastra cristalis

In the mathematical field of commutative algebra, an ideal I in a commutative ring A is locally nilpotent at a prime ideal p if Ip, the localization of I at p, is a nilpotent ideal in Ap.In non-commutative algebra and group theory, an algebra or group is locally nilpotent if and only if every finitely generated subalgebra or subgroup is nilpotent. The subgroup generated by the normal locally nilpotent subgroups is called the Hirsch–Plotkin radical and is the generalization of the Fitting subgroup to groups without the ascending chain condition on normal subgroups.A locally nilpotent ring is one in which every finitely generated subring is nilpotent: locally nilpotent rings form a radical class, giving rise to the Levitzki radical.

Locally contractible space

Localized pustular psoriasis presents as two distinct conditions that must be considered separate from generalized psoriasis, and without systemic symptoms, these two distinct varieties being pustulosis palmaris et plantaris and acrodermatitis continua.

Localization of a module

Locally compact topological group

In mathematics, well behaved topological spaces can be localized at primes, in a similar way to the localization of a ring at a prime. This construction was described by Dennis Sullivan in 1970 lecture notes that were finally published in (Sullivan 2005).The reason to do this was in line with an idea of making topology, more precisely algebraic topology, more geometric. Localization of a space X is a geometric form of the algebraic device of choosing 'coefficients' in order to simplify the algebra, in a given problem. Instead of that, the localization can be applied to the space X, directly, giving a second space Y.

Locant

Locally finite space

Localized hypertrichosis

Locas In Love is a German indie rock band. It was formed in the fall of 2001 in Cologne by Björn Sonnenberg and Stefanie Schrank, Jan Niklas Jansen joined a few months later. They have been touring and releasing ever since, though mostly in Germany and bordering European countries.

Locally advanced prostate cancer

Locarno Beach

A localized list or local list is a technique used under systems of party-list proportional representation to determine which party candidates are elected from the party list. Local lists differ from open lists or closed lists. As with open lists, local lists allow the electorate to vote for individual candidates, but that preference is expressed through local or district level election processes. Closed lists do not allow voters to express such a preference.

Localization of function in the brain

Locally unwanted land use

A locally testable code is a type of error-correcting code for which it can be determined if a string is a word in that code by looking at a small (frequently constant) number of bits of the string. In some situations, it is useful to know if the data is corrupted without decoding all of it so that appropriate action can be taken in response.

Localizing subcategory

Localized pulsed electrodeposition (L-PED) is a technique for direct 3D printing of free-standing and layer-by-layer micro/nano-scale metallic structures at the tip of an electrolyte containing nozzle. The method follows the same principle for metal deposition as the traditional electrodeposition (electroplating), however the area of deposition is limited by the size of a liquid bridge (meniscus) formed between the nozzle tip and the substrate . The unique advantage of the L-PED process is the possibility of the control over the spatial microstructure of the printed metal in 3D geometries by adjusting deposition parameters (peak current density, on time, off time, etc.). This method can be used in various applications in nanotechnology, in particular for 3-dimensional electronics and sensors.

Localizer Performance with Vertical guidance

Localtime

In algebraic geometry, the localization of a module is a construction to introduce denominators in a module for a ring.

Localsaver

Locardia Ndandarika (born 1945) is a Zimbabwean sculptor.A native of Bindura, as a girl Ndandarika made models in clay using traditional methods. In 1964 she married Joseph Ndandarika, divorcing him in 1978. During their marriage she learned more about sculpture, and later turned to it full-time. In 1986 she became a member of the Workshop Gallery; she was also invited to work at the Chapungu Sculpture Park.

Locally convex basis

Locarno Pacts

Locastra ardua is a species of snout moth in the genus Locastra. It was described by Swinhoe in 1902, and is known from Fiji, including Nausori.

Locastra bryalis is a species of snout moth in the genus Locastra. It was described by Joseph de Joannis in 1930 and is known from Vietnam.

Locane-Bovenizer

Locastra amica

Locally nilpotent group

Locally Lipschitz

Locarno (disambiguation)

Locana is a comune (municipality) in the Metropolitan City of Turin in the Italian region Piedmont, located about 45 kilometres (28 mi) northwest of Turin in the Orco Valley.Locana borders the following municipalities: Cogne, Ronco Canavese, Noasca, Ribordone, Sparone, Chialamberto, Cantoira, Corio, Monastero di Lanzo and Coassolo Torinese.

Localiza Rent A Car SA

Localized lichen myxedematosus is a group of skin condition caused by fibroblasts producing abnormally large amounts of mucopolysaccharides, a disease for which there is no treatment.

Locarno Ballroom

The Locarno District (also called Locarnese) is a district of Canton Ticino, Switzerland. It has a population of 64,190 (as of 31 December 2016).

Localization and Urbanization Economies are two types of external economies of scale, or agglomeration economies. External economies of scale result from an increase in the productivity of an entire industry, region, or economy due to factors outside of an individual company. There are three sources of external economies of scale: input sharing, labor market pooling, and knowledge spillovers (Marshall, 1920) 'Localization economies occur when an increase in the size of an industry in a city leads to an increase in productivity of a particular activity. Alfred Marshall (1920) introduced the idea that the localization of industry can increase productivity in his book Principles of Economics. The highly concentrated high tech industry in Silicon Valley exemplifies industrial localization. Although the cost of labor and land in Silicon Valley is very high, high tech firms continue to locate there because of the added benefit they receive from their proximity to a high-skilled labor pool. The size of the high tech industry, creates positive externalities for each firm located in Silicon Valley.Urbanization economies arise when the size of the city leads to an increase in productivity. Los Angeles exemplifies urbanization economies in that it has no single dominant industry, yet continues to grow. Firms which locate in Los Angeles benefit from the common resources and large labor pool found in the city. Common resources such as roads, buildings and power supply benefit firms in cities regardless of their industry. Also, firms have better access to labor by locating in cities. The urban environment creates positive externalities that benefit several different industries. Jane Jacobs is often credited with the idea that urban diversity and a city’s size leads to agglomeration economies. However, Marshall’s (1920) discussion of urban diversity predates her work.

Locarno (Bristol)

In differential geometry, the localization formula states: for an equivariantly closed equivariant differential form α {\displaystyle \alpha } on an orbifold M with a torus action and for a sufficient small ξ {\displaystyle \xi } in the Lie algebra of the torus T, 1 d M ∫ M α ( ξ ) = ∑ F 1 d F ∫ F α ( ξ ) e T ( F ) ( ξ ) {\displaystyle {1 \over d_{M}}\int _{M}\alpha (\xi )=\sum _{F}{1 \over d_{F}}\int _{F}{\alpha (\xi ) \over e_{T}(F)(\xi )}} where the sum runs over all connected components F of the set of fixed points M T {\displaystyle M^{T}} , d M {\displaystyle d_{M}} is the orbifold multiplicity of M (which is one if M is a manifold) and e T ( F ) {\displaystyle e_{T}(F)} is the equivariant Euler form of the normal bundle of F.The formula allows one to compute the equivariant cohomology ring of the orbifold M (a particular kind of differentiable stack) from the equivariant cohomology of its fixed point components, up to multiplicities and Euler forms.

Locastra

Locarno pact

Localized swelling, mass and lump, neck

Locally finite measure

Locally normal space

Locanto is a worldwide online classifieds network with areas dedicated to jobs, personals, for rent, for sale, services, community, real estate, vehicles, and pets. Locanto Classifieds is available in more than 60 countries worldwide.

Locally ambiguous sentence

Locastro

Locally non-satiated

Locardia Ndandarika (born 1945) is a Zimbabwean sculptor.A native of Bindura, as a girl Ndandarika made models in clay using traditional methods. In 1964 she married Joseph Ndandarika, divorcing him in 1978. During their marriage she learned more about sculpture, and later turned to it full-time. In 1986 she became a member of the Workshop Gallery; she was also invited to work at the Chapungu Sculpture Park. In 1990 she was invited to participate in the Commonwealth Games in New Zealand.Ndandarika has exhibited and held workshops in the United States, the Netherlands, South Africa, and New Zealand since 1997. She is the mother of Ronnie Dongo and Virginia Ndandarika.

Localized

Locally closed

Locally convex topological vector space

Locas

Lokarn

Locally flat spacetime

Locastra bryalis

Locally listed building

Locally decodable code

Localized congenital hypertrichosis

Localization theorem

Localyn Syntex

Locas Perdidas (2015 short film)

Locastra crassipennis is a species of snout moth in the genus Locastra. It was described by Francis Walker in 1857 and is known from Sarawak, Borneo and Silhet, Bangladesh.

Locally uniformly convergent

Localization and internationalization

Locarno–Madonna del Sasso funicular

Localizer Type Directional Aid

Locally free sheaves

The Locarno Treaties were seven agreements negotiated at Locarno, Switzerland, on 5–16 October 1925 and formally signed in London on 1 December, in which the First World War Western European Allied powers and the new states of Central and Eastern Europe sought to secure the post-war territorial settlement, and return normalizing relations with defeated Germany (the Weimar Republic). It also stated that Germany would never go to war with the other countries.

Localized gigantism

Locally Estimated Scatterplot Smoothing

Localized Surface Plasmons

Locally compact Hausdorff

In commutative algebra and algebraic geometry, the localization is a formal way to introduce the "denominators" to a given ring or module. That is, it introduces a new ring/module out of an existing one so that it consists of fractions m s , {\displaystyle {\frac {m}{s}},} such that the denominator s belongs to a given subset S of R.

Localized pulsed electrodeposition

Localization and Urbanization Economies are two types of external economies of scale, or agglomeration economies. External economies of scale result from an increase in the productivity of an entire industry, region, or economy due to factors outside of an individual company.

A locally compact quantum group is a relatively new C*-algebraic approach toward quantum groups that generalizes the Kac algebra, compact-quantum-group and Hopf-algebra approaches. Earlier attempts at a unifying definition of quantum groups using, for example, multiplicative unitaries have enjoyed some success but have also encountered several technical problems.One of the main features distinguishing this new approach from its predecessors is the axiomatic existence of left and right invariant weights. This gives a noncommutative analogue of left and right Haar measures on a locally compact Hausdorff group.

Locally compact topological space

Localized morphea

Localization (disambiguation)

Locally Euclidean space

Locally linear embedding

Locally-closed set

Localized cicatricial pemphigoid

Localization of brain function

Locally integrable

In mathematics, a locally compact group is a topological group G for which the underlying topology is locally compact and Hausdorff. Locally compact groups are important because many examples of groups that arise throughout mathematics are locally compact and such groups have a natural measure called the Haar measure.

Locarno Beach is one of the beaches that line English Bay in Vancouver. It is situated in the West Point Grey neighbourhood, between Jericho Beach and the Spanish Banks beaches. It was named after the Swiss city where a peace treaty was signed in 1925.Although Locarno Beach is designated as one of Vancouver's "quiet beaches" the park area nearby is popular with families having picnics and barbecues in the summertime. It is also located near Vancouver's largest Youth Hostel.It is associated with a Pre-Columbian Northwest Coast North American style

In algebraic topology, a locally constant sheaf on a topological space X is a sheaf F {\displaystyle {\mathcal {F}}} on X such that for each x in X, there is an open neighborhood U of x such that the restriction F | U {\displaystyle {\mathcal {F}}|_{U}} is a constant sheaf on U.

Locally pathwise-connected

Local–global principle

In mathematics, a locally finite measure is a measure for which every point of the measure space has a neighbourhood of finite measure.

A localized list or local list is a technique used under systems of party-list proportional representation to determine which party candidates are elected from the party list. Local lists differ from open lists or closed lists. As with open lists, local lists allow the electorate to vote for individual candidates, but that preference is expressed through local or district level election processes. Closed lists do not allow voters to express such a preference. Voters vote only for the party.Voting in local list systems takes place at the district level, where each party is represented by a single candidate. In this, the system resembles first-past-the-post or other single-winner systems. However, the candidate with the largest number of votes in a district is not necessarily the one that is elected. This is because of the proportionality requirement of the system.To ensure that each party receives a proportional share of seats relative to its share of the popular vote, the first step in ballot counting is to add up the votes going to each party either overall (at-large) or by multi-member constituencies. The results by party are then used to divide the number of seats proportionately among the different parties. The party list is composed of the candidates running in each district.Once the number of seats won by a party is known, that party's candidates with the highest percentages of votes in their district are the ones elected, until all the seats corresponding to that party have been filled.This system affords voters a way of voting for individual candidates. However, the system is designed to ensure proportionality, so the candidate with the highest popular vote in a single local constituency may not be elected (because his or her party-mates in other constituencies may have a higher voter share) and candidates with fewer votes can be elected (because they are the best candidates in their party's list). It is possible for more than one candidate to be elected in a single district, or for no candidate to be elected.Localized lists are used in Italy for provincial elections and were used for Senatorial elections from 1948 to 2001.

Localized molecular orbitals

In algebraic geometry, a morphism f : X → S {\displaystyle f:X\to S} of schemes is said to be locally acyclic if, roughly, any sheaf on S and its restriction to X through f have the same étale cohomology, locally. For example, a smooth morphism is universally locally acyclic.

In mathematics, a locally finite poset is a partially ordered set P such that for all x, y ∈ P, the interval [x, y] consists of finitely many elements.Given a locally finite poset P we can define its incidence algebra. Elements of the incidence algebra are functions ƒ that assign to each interval [x, y] of P a real number ƒ(x, y). These functions form an associative algebra with a product defined by ( f ∗ g ) ( x , y ) := ∑ x ≤ z ≤ y f ( x , z ) g ( z , y ) . {\displaystyle (f*g)(x,y):=\sum _{x\leq z\leq y}f(x,z)g(z,y).} There is also a definition of incidence coalgebra.In theoretical physics a locally finite poset is also called a causal set and has been used as a model for spacetime.

Localized giantism

Locally Hausdorff space

Locally Weighted Learning

Seymour Street

Locarno (district)

Locarn

In mathematics, in the field of group theory, a locally finite group is a type of group that can be studied in ways analogous to a finite group. Sylow subgroups, Carter subgroups, and abelian subgroups of locally finite groups have been studied. The concept is credited to work in the 1930s by Russian mathematician Sergei Chernikov.

Localized epidermolysis bullosa simplex

Locarno Air Base

Locally convex

Localized molecular orbitals are molecular orbitals which are concentrated in a limited spatial region of a molecule, for example a specific bond or a lone pair on a specific atom. They can be used to relate molecular orbital calculations to simple bonding theories, and also to speed up post-Hartree–Fock electronic structure calculations by taking advantage of the local nature of electron correlation.

Locally finite operator

The Locarno Mine is situated in Kern County, California, USA. Gold and tungsten have been mined there.[1]

Localization of a topological space

Locallife

Conversion System' (LACS) is a service offered by the United States Postal Service to update mailing addresses when a street is renamed or the address is updated for 911. In the case of 911, the address is changed from a rural route format to an urban/city route format. E.G. RR 2 BOX 8, SOME CITY, TX would become 2601 BELMONT DR, SOME CITY, TX.A check of address using LACS is typically not performed by the USPS, but by 3rd parties who license the LACS data from the USPS. A licensee will create or purchase software to perform the LACS check and receive monthly or bi-monthly updates of LACS data from the USPS.

Locarno Dam

Locas Perdidas

Locally regular space

Locatable Address Conversion System
Conversion System' (LACS) is a service offered by the United States Postal Service to update mailing addresses when a street is renamed or the address is updated for 911. In the case of 911, the address is changed from a rural route format to an urban/city route format. E.G. RR 2 BOX 8, SOME CITY, TX would become 2601 BELMONT DR, SOME CITY, TX.A check of address using LACS is typically not performed by the USPS, but by 3rd parties who license the LACS data from the USPS.

Locarno Mine

Localized epidermotropic reticulosis

Localizer

Locanda Delle Fate

A localized surface plasmon (LSP) is the result of the confinement of a surface plasmon in a nanoparticle of size comparable to or smaller than the wavelength of light used to excite the plasmon. The LSP has two important effects: electric fields near the particle’s surface are greatly enhanced and the particle’s optical absorption has a maximum at the plasmon resonant frequency. The enhancement falls off quickly with distance from the surface and, for noble metal nanoparticles, the resonance occurs at visible wavelengths. For semiconductor nanoparticles, the maximum optical absorption is often in the near-infrared and mid-infrared region.

Locarno Airport (Flugplatz Locarno), (ICAO: LSZL), mil ICAO code LSMO, is an airport located near the city of Locarno, Ticino, Switzerland. It is a mixed civilian and military airport. The airfield is used simultaneously by civilian aircraft and the Swiss Air Force from the "airfield command Locarno". Although they use the same runways, the Swiss Air Force has its own taxiways and parking and a large hangar. It is located in the community of Gordola, seven kilometers from the Locarno City center. The nearest stop to the Swiss Federal Railways is the 2 km distant station Riazzino of railway Giubiasco Locarno.

Localization (mathematics)

Locally nilpotent ideal

Localized granuloma annulare

Locally finite

Localization and Urbanization Economies

Localized oedema

Locally path connected

Locally Euclidean

Localization director

Locanus

Locarno film festival

Locally listed buildings in Crawley

Locally cartesian closed category

Localvore

Locally constant

Locally connected

In functional analysis and related areas of mathematics, locally convex topological vector spaces or locally convex spaces are examples of topological vector spaces (TVS) that generalize normed spaces. They can be defined as topological vector spaces whose topology is generated by translations of balanced, absorbent, convex sets. Alternatively they can be defined as a vector space with a family of seminorms, and a topology can be defined in terms of that family.

As of November 2010, there were 59 locally listed buildings in Crawley, a town and borough in the county of West Sussex in southeast England. One of these has subsequently been demolished. A locally listed building is defined as "a building, structure or feature that, whilst not statutorily listed by the Secretary of State, the Council considers to be an important part of Crawley's heritage due to its architectural, historic or archaeological significance". Crawley Borough Council administers the selection and deselection process, defines the criteria for inclusion, and produces and updates the local list.Crawley is a postwar New Town with a population was 106,597 at the time of the United Kingdom Census 2011, but many older buildings remain. The area covered by the present borough consisted of the small market town of Crawley itself, several villages such as Ifield and Worth, country estates with large houses, extensive grounds and lodges, and some Victorian and Edwardian suburban development. Buildings of various types from these eras are represented on the local list, as are New Town-era features—from churches to shopping parades.Some buildings lie within conservation areas, of which Crawley has eleven. Others have been suggested as candidates for statutory listing, which would recognise them as buildings of national importance. Previous versions of the local list have included buildings which have been removed because they were upgraded to nationally listed status, others whose quality had been degraded so that they no longer met the council's criteria, and others lost to demolition and redevelopment.

Locally nonsatiated

Locarno (Italian: [loˈkarno], German: [loˈkarno]; Ticinese: Locarn [loˈkɑːrn]; formerly in German: Luggárus [luˈɡaːrʊs]) is a southern Swiss town and municipality in the district Locarno (and its capital), located on the northern shore of Lake Maggiore at its northeastern tip in the canton of Ticino at the southern foot of the Swiss Alps. It has a population of about 16,000 (proper), and about 56,000 for the agglomeration of the same name including Ascona besides other municipalities.The town of Locarno is located on the northeastern part of Maggia's delta; across the river lies the town Ascona on the southwestern part of the delta.It is the 74th largest city in Switzerland by population and the third largest in the Ticino canton, after Lugano and Bellinzona.The official language of Locarno is Italian.The town is known for hosting the Locarno International Film Festival which takes place every year in August and involves open-air screenings at the main square, the Piazza Grande. It is also known for the Locarno Treaties, a series of European territorial agreements negotiated here in October 1925.In January 2004, the Italian historian Marino Vigano speculated that Locarno's castle may have been designed by Leonardo da Vinci.

Locane

Locans

In mathematics, a locally simply connected space is a topological space that admits a basis of simply connected sets. Every locally simply connected space is also locally path-connected and locally connected.The circle is an example of a locally simply connected space which is not simply connected. The Hawaiian earring is a space which is neither locally simply connected nor simply connected. The cone on the Hawaiian earring is contractible and therefore simply connected, but still not locally simply connected.All topological manifolds and CW complexes are locally simply connected. In fact, these satisfy the much stronger property of being locally contractible.A strictly weaker condition is that of being semi-locally simply connected. Both locally simply connected spaces and simply connected spaces are semi-locally simply connected, but neither converse holds.

A locally decodable code (LDC) is an error-correcting code that allows a single bit of the original message to be decoded with high probability by only examining (or querying) a small number of bits of a possibly corrupted codeword. This property could be useful, say, in a context where information is being transmitted over a noisy channel, and only a small subset of the data is required at a particular time and there is no need to decode the entire message at once.

In functional analysis and related areas of mathematics, locally convex topological vector spaces or locally convex spaces are examples of topological vector spaces (TVS) that generalize normed spaces. They can be defined as topological vector spaces whose topology is generated by translations of balanced, absorbent, convex sets. Alternatively they can be defined as a vector space with a family of seminorms, and a topology can be defined in terms of that family. Although in general such spaces are not necessarily normable, the existence of a convex local base for the zero vector is strong enough for the Hahn–Banach theorem to hold, yielding a sufficiently rich theory of continuous linear functionals.Fréchet spaces are locally convex spaces that are completely metrizable (with a choice of complete metric). They are generalizations of Banach spaces, which are complete vector spaces with respect to a metric generated by a norm.

article

Locanda delle Fate

In mathematics, a locally profinite group is a Hausdorff topological group in which every neighborhood of the identity element contains a compact open subgroup. Equivalently, a locally profinite group is a topological group that is Hausdorff locally compact and totally disconnected. Moreover, a locally profinite group is compact if and only if it is profinite; this explains the terminology. Basic examples of locally profinite groups are discrete groups and p-adic Lie group. Non-examples are real Lie groups which have no small subgroup property.In a locally profinite group, a closed subgroup is locally profinite, and every compact subgroup is contained in an open compact subgroup.

Locard's Exchange Principle

Locally discrete collection

Localized surface plasmon

Locanda Locatelli

Localized domains

Locally path-connected space

Localized lipodystrophy

Localized aggressive periodontitis

Locally inertial coordinate system

Distretto di Locarno

Locarno Airport

Locastra phyalis

Locarno Treaties

Locally Noetherian scheme

Locally distributed predicates

Locally finite rooted tree

Locally compact

Locarno Beach is one of the beaches that line English Bay in Vancouver. It is situated in the West Point Grey neighbourhood, between Jericho Beach and the Spanish Banks beaches. It was named after the Swiss city where a peace treaty was signed in 1925.Although Locarno Beach is designated as one of Vancouver's "quiet beaches" the park area nearby is popular with families having picnics and barbecues in the summertime.

Locas de Amor is an Argentine series, produced by Pol-ka Producciones which was originally transmitted from April to December 2004. It was written and adapted for television by Suzana Cardozo. It was directed by Luis Barone and Daniel Barone. It starred Leticia Brédice, Julieta Díaz and Soledad Villamil. 52 episodes were made.The show tells the story of three young mental hospital inmates: Juana, Simona and María, and their attempts to reinsert themselves into society after being released from the psychiatric institution.

Localized prostate cancer

Locally path-connected

In mathematics, a locally integrable function (sometimes also called locally summable function) is a function which is integrable (so its integral is finite) on every compact subset of its domain of definition.

Locans, California

Locastra viriditincta

Localized websites

Locally constant sheaf

Localized lichen myxedematosus

In mathematics, a locally simply connected space is a topological space that admits a basis of simply connected sets. Every locally simply connected space is also locally path-connected and locally connected.The circle is an example of a locally simply connected space which is not simply connected. The Hawaiian earring is a space which is neither locally simply connected nor simply connected.

Locastra castanealis

Localization algebra

Locally finite partially ordered set

A localized surface plasmon (LSP) is the result of the confinement of a surface plasmon in a nanoparticle of size comparable to or smaller than the wavelength of light used to excite the plasmon. The LSP has two important effects: electric fields near the particle’s surface are greatly enhanced and the particle’s optical absorption has a maximum at the plasmon resonant frequency.

Locally contractible

Locally nilpotent

Locality in astronomy

Locally of finite presentation

Locarno-Madonna del Sasso funicular

Locanto

Localized pustular psoriasis

Locally confluent

As of November 2010, there were 59 locally listed buildings in Crawley, a town and borough in the county of West Sussex in southeast England. One of these has subsequently been demolished. A locally listed building is defined as "a building, structure or feature that, whilst not statutorily listed by the Secretary of State, the Council considers to be an important part of Crawley's heritage due to its architectural, historic or archaeological significance".

Locana

Locally convex vector space

Locally integrable function

Locally finite complete lattice

Locastra ardua

Locally free module

Locardia Ndandarika

Localized hypertrichosis (disambiguation)

Locally

Locarian Singles

Locally closed set

Localization Era

Localization of organelle proteins by isotope method tagging (or LOPIT) is a method for determining the subcellular localization of membrane proteins.see Dunkley et al. (2006) Proc. Natl. Acad. Sci 103 (17) p 6518

Locally conformally flat manifold

Locality preserving hashing

Locally small

Localized seizure

Locally small category

Locally convex space

Locarno 62

Locard's principle

Locally asymptotically normal

Locally finite poset

Locally decodable

Locarno railway station (Italian: Stazione di Locarno) serves the city of Locarno, in the Canton of Ticino, Switzerland. However, the station is located within the adjacent municipality of Muralto, near the shore of Lake Maggiore. The border between the two municipalities runs along the Torrente Ramogna stream, a short distance to the south and west of the station.Since 1990, Locarno station has been divided into two distinct components, each served by a separately operated railway. At surface level, there is a standard gauge station, operated by the Swiss Federal Railways (SBB-CFF-FFS). That station is the terminal of a branch line from Bellinzona and Cadenazzo on the Gotthardbahn. Underground, there is another terminal station, for the metre gauge Domodossola–Locarno railway, an international rail link operated in Switzerland by the Regional Bus and Rail Company of Canton Ticino (Italian: Ferrovie Autolinee Regionali Ticinesi, or FART).Before the station was renovated into this form, the metre gauge trains operated from a separate platform on the station forecourt. As part of the reconstruction, the standard gauge station was augmented by a new finger platform between tracks two and three. Additionally, the two railway lines' goods yards were removed, and the underground station constructed in their place.

Locally compact Hausdorff space

In mathematics, a locally catenative sequence is a sequence of words in which each word can be constructed as the concatenation of previous words in the sequence.Formally, an infinite sequence of words w(n) is locally catenative if, for some positive integers k and i1,...ik: w ( n ) = w ( n − i 1 ) w ( n − i 2 ) … w ( n − i k ) for n ≥ max { i 1 , … , i k } .

Localized skin eruption

Locally finite spaces

Locality principle

Locally catenative sequence

Locastra drucei

Locally listed

A locally compact quantum group is a relatively new C*-algebraic approach toward quantum groups that generalizes the Kac algebra, compact-quantum-group and Hopf-algebra approaches.

Locastra muscosalis is a species of snout moth in the genus Locastra. It was described by Francis Walker in 1866 and is known from India (including Darjiling) and Sri Lanka.

A locally decodable code (LDC) is an error-correcting code that allows a single bit of the original message to be decoded with high probability by only examining (or querying) a small number of bits of a possibly corrupted codeword. This property could be useful, say, in a context where information is being transmitted over a noisy channel, and only a small subset of the data is required at a particular time and there is no need to decode the entire message at once. Note that locally decodable codes are not a subset of locally testable codes, though there is some overlap between the two.Codewords are generated from the original message using an algorithm that introduces a certain amount of redundancy into the codeword; thus, the codeword is always longer than the original message. This redundancy is distributed across the codeword and allows the original message to be recovered with good probability even in the presence of errors. The more redundant the codeword, the more resilient it is against errors, and the fewer queries required to recover a bit of the original message.

In the mathematical field of topology, a locally finite space is a topological space in which every point has a finite neighborhood.A locally finite space is Alexandrov.A T1 space is locally finite if and only if it is discrete.

Locally compact field

Locally weighted regression

Locas de amor

Locally symmetric variety

Locastra maimonalis

Locally compact quantum group

Papular mucinosis

Localization of software

Locally compact space

Locally trivial

Piazza Stazione,

Lost Queens

In the mathematical field of commutative algebra, an ideal I in a commutative ring A is locally nilpotent at a prime ideal p if Ip, the localization of I at p, is a nilpotent ideal in Ap.In non-commutative algebra and group theory, an algebra or group is locally nilpotent if and only if every finitely generated subalgebra or subgroup is nilpotent.

In land-use planning, a locally unwanted land use (LULU) is a land use that creates externality costs on those living within close proximity. These costs include potential health hazards, poor aesthetics, or reduction in home values. Such facilities with such hazards need to be created for the greater benefits that they offer society.LULUs can include power plants, dumps (landfills), prisons, roads, factories, hospitals and many other developments. Planning seeks to distribute and reduce the harm of LULUs by zoning, environmental laws, community participation, buffer areas, clustering, dispersing and other such devices. Thus planning tries to protect property and environmental values by finding sites and operating procedures that minimize the LULU's effects.

In universal algebra, a variety of algebras means the class of all algebraic structures of a given signature satisfying a given set of identities. One calls a variety locally finite if every finitely generated algebra has finite cardinality, or equivalently, if every finitely generated free algebra has finite cardinality.The variety of Boolean algebras constitutes a famous example.

Locality ideal

Locally summable function

In mathematics, a function f from a topological space A to a set B is called locally constant, if for every a in A there exists a neighborhood U of a, such that f is constant on U.Every constant function is locally constant.Every locally constant function from the real numbers R to R is constant, by the connectedness of R.

Localized disease

Locally nilpotent algebra

Locally normal

A localized disease is an infectious or neoplastic process that originates in and is confined to one organ system or general area in the body, such as a sprained ankle, a boil on the hand, an abscess of finger.A localized cancer that has not extended beyond the margins of the organ involved can also be described as localized disease, while cancers that extend into other tissues are described as invasive.

Locally simply connected

Lost Queens, or Locas Perdidas, is a short film of Chilean director Ignacio Juricic. The film was released at the 2015 Cannes Film Festival, where it was one of just 18 short films shortlisted from a list of 1,600 for the Cinéfondation and won second prize.

Locally testable code

Locanda di Palazzo Cicala

Localized versions of the Monopoly game

Locarno International Film Festival

Locas In Love is a German indie rock band. It was formed in the fall of 2001 in Cologne by Björn Sonnenberg and Stefanie Schrank, Jan Niklas Jansen joined a few months later. They have been touring and releasing ever since, though mostly in Germany and bordering European countries. In 2006 they played shows in the USA for the first time when they were mixing their second album 'Saurus' with Peter Katis in Bridgeport, CT.The name 'Locas In Love' is taken from a comic by Los Bros Hernandez (as is the title of their first EP 'Río Veneno', Poison River).They are one of Germany's best-known unknown bands. They are championed by other artists such as The National or Malcolm Middleton who plays guitar on 'Saurus' and his former band Arab Strap that took Locas In Love as a special guest on their last two tours in Germany.Locas In Love is influenced by a wide variation of musical styles. They can be compared to bands like The Good Life, Herman Düne, Bright Eyes, Arcade Fire, The National, Pavement, Luna, The Velvet Underground, Silver Jews, Sonic Youth or German art rockers Blumfeld in their wide array of musical spectres held together by the distinct voices of Björn Sonnenberg and Stefanie Schrank. Their lyrics are mostly in German.Some of the members of Locas In Love are also involved in the poppier project de:Karpatenhund that released its debut album on Virgin in 2007 which spawned some minor hit singles.

In land-use planning, a locally unwanted land use (LULU) is a land use that creates externality costs on those living within close proximity. These costs include potential health hazards, poor aesthetics, or reduction in home values. Such facilities with such hazards need to be created for the greater benefits that they offer society.LULUs can include power plants, dumps (landfills), prisons, roads, factories, hospitals and many other developments.

Localized Pulsed Electrodeposition (L-PED)

Locasta

Localized economy

Localized granuloma annulare is a skin condition of unknown cause, tending to affect children and young to middle-aged adults, usually appearing on the lateral or dorsal surfaces of the fingers or hands, elbows, dorsal feet, and ankles.

Locally finite (disambiguation)

Localizer antenna

Locally flat

Locally profinite group

Locally metrizable space

Localize

Localized pulsed electrodeposition (L-PED) is a technique for direct 3D printing of free-standing and layer-by-layer micro/nano-scale metallic structures at the tip of an electrolyte containing nozzle. The method follows the same principle for metal deposition as the traditional electrodeposition (electroplating), however the area of deposition is limited by the size of a liquid bridge (meniscus) formed between the nozzle tip and the substrate .

Localized acquired hypertrichosis

Localization (algebra)

Locarno railway station (Italian: Stazione di Locarno) serves the city of Locarno, in the Canton of Ticino, Switzerland. However, the station is located within the adjacent municipality of Muralto, near the shore of Lake Maggiore. The border between the two municipalities runs along the Torrente Ramogna stream, a short distance to the south and west of the station.Since 1990, Locarno station has been divided into two distinct components, each served by a separately operated railway.

Locash

Locally quasi-finite morphism

Locally administered address

Locally convex spaces

Localized acquired cutaneous pseudoxanthoma elasticum

Locally convergent

Locarno TI

Locarno District

Locana is a comune (municipality) in the Metropolitan City of Turin in the Italian region Piedmont, located about 45 kilometres (28 mi) northwest of Turin in the Orco Valley.Locana borders the following municipalities: Cogne, Ronco Canavese, Noasca, Ribordone, Sparone, Chialamberto, Cantoira, Corio, Monastero di Lanzo and Coassolo Torinese. The comune is part of the Gran Paradiso National Park, housing a series of small alpine lakes and glaciers; peaks in the area include the Torre del Gran San Pietro (3,692 m). The Lake of Ceresole is also located nearby.

Locally closed subset

Locasciulli

Locarno, Treaties of

Locarno Film Festival

A localized disease is an infectious or neoplastic process that originates in and is confined to one organ system or general area in the body, such as a sprained ankle, a boil on the hand, an abscess of finger.A localized cancer that has not extended beyond the margins of the organ involved can also be described as localized disease, while cancers that extend into other tissues are described as invasive. Tumors that are non-hematologic in origin but extend into the bloodstream or lymphatic system are known as metastatic.Localized diseases are contrasted with disseminated diseases and systemic diseases.Some diseases are capable of changing from local to disseminated diseases. Pneumonia, for example, is generally confined to one or both lungs but can become disseminated through sepsis, in which the microbe responsible for the pneumonia "seeds" the bloodstream or lymphatic system and is transported to distant sites in the body. When that occurs, the process is no longer described as a localized disease, but rather as a disseminated disease.

Locas de Amor is an Argentine series, produced by Pol-ka Producciones which was originally transmitted from April to December 2004. It was written and adapted for television by Suzana Cardozo. It was directed by Luis Barone and Daniel Barone. It starred Leticia Brédice, Julieta Díaz and Soledad Villamil.

Localized amyloidosis

Locally compact group

In mathematics, a locally catenative sequence is a sequence of words in which each word can be constructed as the concatenation of previous words in the sequence.Formally, an infinite sequence of words w(n) is locally catenative if, for some positive integers k and i1,...ik: w ( n ) = w ( n − i 1 ) w ( n − i 2 ) … w ( n − i k ) for n ≥ max { i 1 , … , i k } . {\displaystyle w(n)=w(n-i_{1})w(n-i_{2})\ldots w(n-i_{k}){\text{ for }}n\geq \max\{i_{1},\ldots ,i_{k}\}\,.} Some authors use a slightly different definition in which encodings of previous words are allowed in the concatenation.

In mathematics, a locally profinite group is a Hausdorff topological group in which every neighborhood of the identity element contains a compact open subgroup. Equivalently, a locally profinite group is a topological group that is Hausdorff locally compact and totally disconnected. Moreover, a locally profinite group is compact if and only if it is profinite; this explains the terminology. Basic examples of locally profinite groups are discrete groups and p-adic Lie group.

In mathematics, a locally finite poset is a partially ordered set P such that for all x, y ∈ P, the interval [x, y] consists of finitely many elements.Given a locally finite poset P we can define its incidence algebra. Elements of the incidence algebra are functions ƒ that assign to each interval [x, y] of P a real number ƒ(x, y).

Localized scleroderma

Localizor

Locals casino

Locarno, Switzerland

Locally symmetric

Locally factorial scheme

Localtalk

Localized discoid lupus erythematosus

Locally homeomorphic

Locally bounded

Localized lipodystrophy is a skin condition characterized by the loss subcutaneous fat localized to sites of insulin injection.

Locally metrizable

Locally profinite

Locally extinct

Localized molecular orbitals are molecular orbitals which are concentrated in a limited spatial region of a molecule, for example a specific bond or a lone pair on a specific atom. They can be used to relate molecular orbital calculations to simple bonding theories, and also to speed up post-Hartree–Fock electronic structure calculations by taking advantage of the local nature of electron correlation. Localized orbitals in systems with periodic boundary conditions are known as Wannier functions.Standard ab initio quantum chemistry methods lead to delocalized orbitals that, in general, extend over an entire molecule and have the symmetry of the molecule. Localized orbitals may then be found as linear combinations of the delocalized orbitals, given by an appropriate unitary transformation.In the water molecule for example, ab initio calculations show bonding character primarily in two molecular orbitals, each with electron density equally distributed among the two O-H bonds. The localized orbital corresponding to one O-H bond is the sum of these two delocalized orbitals, and the localized orbital for the other O-H bond is their difference; as per Valence bond theory.For multiple bonds and lone pairs, different localization procedures give different orbitals. The Boys and Edmiston-Ruedenberg localization methods mix these orbitals to give equivalent bent bonds in ethylene and rabbit ear lone pairs in water, while the Pipek-Mezey method preserves their respective σ and π symmetry.

Locally presentable category

Locard

In algebraic topology, a locally constant sheaf on a topological space X is a sheaf F {\displaystyle {\mathcal {F}}} on X such that for each x in X, there is an open neighborhood U of x such that the restriction F | U {\displaystyle {\mathcal {F}}|_{U}} is a constant sheaf on U. It is also called a local system. When X is a stratified space, a constructible sheaf is roughly a sheaf that is locally constant on each member of the stratification.A basic example is the orientation sheaf on a manifold since each point of the manifold admits an orientable open neighborhood (while the manifold itself may not be orientable.)For another example, let X = C {\displaystyle X=\mathbb {C} } , O X {\displaystyle {\mathcal {O}}_{X}} the sheaf of holomorphic functions on X and P : O X → O X {\displaystyle P:{\mathcal {O}}_{X}\to {\mathcal {O}}_{X}} given by P = z ∂ ∂ z − 1 2 {\displaystyle P=z{\partial \over \partial z}-{1 \over 2}} . Then the kernel of P is a locally constant sheaf on X − { 0 } {\displaystyle X-\{0\}} but not constant there (since it has no nonzero global section).If F {\displaystyle {\mathcal {F}}} is a locally constant sheaf of sets on a space X, then each path p : [ 0 , 1 ] → X {\displaystyle p:[0,1]\to X} in X determines a bijection F p ( 0 ) → ∼ F p ( 1 ) . {\displaystyle {\mathcal {F}}_{p(0)}{\overset {\sim }{\to }}{\mathcal {F}}_{p(1)}.} Moreover, two homotopic paths determine the same bijection. Hence, there is the well-defined functor Π 1 X → S e t , x ↦ F x {\displaystyle \Pi _{1}X\to \mathbf {Set} ,\,x\mapsto {\mathcal {F}}_{x}} where Π 1 X {\displaystyle \Pi _{1}X} is the fundamental groupoid of X: the category whose objects are points of X and whose morphisms are homotopy classes of paths. Moreover, if X is path-connected, locally path-connected and semi-locally simply connected (so X has a universal cover), then every functor Π 1 X → S e t {\displaystyle \Pi _{1}X\to \mathbf {Set} } is of the above form; i.e., the functor category F c t ( Π 1 X , S e t ) {\displaystyle \mathbf {Fct} (\Pi _{1}X,\mathbf {Set} )} is equivalent to the category of locally constant sheaves on X.The category of locally constant sheaves of sets on a space X is equivalent to the category of covering spaces of X.

In universal algebra, a variety of algebras means the class of all algebraic structures of a given signature satisfying a given set of identities. One calls a variety locally finite if every finitely generated algebra has finite cardinality, or equivalently, if every finitely generated free algebra has finite cardinality.The variety of Boolean algebras constitutes a famous example. The free Boolean algebra on n generators has cardinality 22n, consisting of the n-ary operations 2n→2.The variety of sets constitutes a degenerate example: the free set on n generators has cardinality n, consisting of just the generators themselves.The variety of pointed sets constitutes a trivial example: the free pointed set on n generators has cardinality n+1, consisting of the generators along with the basepoint.The variety of graphs defined as follows constitutes a combinatorial example. Define a graph G = (E,s,t) to be a set E of edges and unary operations s, t of source and target satisfying s(s(e)) = t(s(e)) and s(t(e)) = t(t(e)). Vertices are those edges in the (common) image of s and t. The free graph on n generators has cardinality 3n and consists of n edges e each with two endpoints s(e) and t(e). Graphs with nontrivial incidence relations arise as quotients of free graphs, most usefully by identifying vertices.The variety of sets and the variety of graphs so defined each forms a presheaf category and hence a topos. This is not the case for the variety of Boolean algebras or of pointed sets.

Localyn

In mathematics, in the field of topology, a topological space is said to be locally Hausdorff if every point has an open neighbourhood that is a Hausdorff space under the subspace topology.Here are some facts:Every Hausdorff space is locally Hausdorff.Every locally Hausdorff space is T1.There are locally Hausdorff spaces where a sequence has more than one limit. This can never happen for a Hausdorff space.The bug-eyed line is locally Hausdorff (it is in fact locally metrizable) but not Hausdorff.The etale space for the sheaf of differentiable functions on a differential manifold is not Hausdorff, but it is locally Hausdorff.A T1 space need not be locally Hausdorff; an example of this is an infinite set given the cofinite topology.Let X be a set given the particular point topology. Then X is locally Hausdorff at precisely one point. From the last example, it will follow that a set (with more than one point) given the particular point topology is not a topological group. Note that if x is the 'particular point' of X, and y is distinct from x, then any set containing y that doesn't also contain x inherits the discrete topology and is therefore Hausdorff. However, no neighbourhood of y is actually Hausdorff so that the space cannot be locally Hausdorff at y.If G is a topological group that is locally Hausdorff at x for some point x of G, then G is Hausdorff. This follows from the fact that if y is a point of G, there exists a homeomorphism from G to itself carrying x to y, so G is locally Hausdorff at every point, and is therefore T1 (and T1 topological groups are Hausdorff).

Locally inertial coordinates

Canton of Ticino,

Aeroporto cantonale di Locarno

In mathematics, well behaved topological spaces can be localized at primes, in a similar way to the localization of a ring at a prime. This construction was described by Dennis Sullivan in 1970 lecture notes that were finally published in (Sullivan 2005).The reason to do this was in line with an idea of making topology, more precisely algebraic topology, more geometric.

Locard's theory

Locally cyclic group

Locally Designated San Francisco Landmark

Locally Administered Address

Locarno Treaty

Locally regular

Locally convex topology

Locally finite variety

Locat

Locarno Airport (Flugplatz Locarno), (ICAO: LSZL), mil ICAO code LSMO, is an airport located near the city of Locarno, Ticino, Switzerland. It is a mixed civilian and military airport. The airfield is used simultaneously by civilian aircraft and the Swiss Air Force from the "airfield command Locarno". Although they use the same runways, the Swiss Air Force has its own taxiways and parking and a large hangar.

Locarno International Film Festivals

Locarno Conference