French

Quasipaa
Quasipaa is a genus of frogs in the Dicroglossidae family. The genus has no established common name, but many individual species are referred to as spiny frogs. They occur in East and Southeast Asia, from Thailand and Cambodia to southern and eastern China.

Quasihemidemisemiquaver

Quasipaa boulengeri

Quasipetalichthys haikouenis

Quasiprobability

In economics and consumer theory, quasilinear utility functions are linear in one argument, generally the numeraire. This utility function has the representation u ( x 1 , x 2 , … , x n ) = x 1 + θ ( x 2 , … , x n ) {\displaystyle u(x_{1},x_{2},\ldots ,x_{n})=x_{1}+\theta (x_{2},\ldots ,x_{n})} . If θ {\displaystyle \theta } is concave, this has the interpretation that the marginal rate of substitution is diminishing, which is typical of a utility function.Informally, an agent has quasilinear utility if it can express all its preferences in terms of money and the amount of money it has will not create a wealth effect. As a practical matter in mechanism design, quasilinear utility ensures that agents can compensate each other with side payments. In regard to surplus, quasilinear preferences entail that Marshallian surplus will equal Hicksian surplus since there would be no wealth effect for a change in price.

Quasimesosella ussuriensis is a species of beetle in the family Cerambycidae, and the only species in the genus Quasimesosella. It was described by Cherepanov in 1984.

"being close to equilibrium is not part of the definition"

Quasimodo (comics)

In mathematics, a Hopf algebra, H, is quasitriangular if there exists an invertible element, R, of H ⊗ H {\displaystyle H\otimes H} such that R Δ ( x ) R − 1 = ( T ∘ Δ ) ( x ) {\displaystyle R\ \Delta (x)R^{-1}=(T\circ \Delta )(x)} for all x ∈ H {\displaystyle x\in H} , where Δ {\displaystyle \Delta } is the coproduct on H, and the linear map T : H ⊗ H → H ⊗ H {\displaystyle T:H\otimes H\to H\otimes H} is given by T ( x ⊗ y ) = y ⊗ x {\displaystyle T(x\otimes y)=y\otimes x} , ( Δ ⊗ 1 ) ( R ) = R 13 R 23 {\displaystyle (\Delta \otimes 1)(R)=R_{13}\ R_{23}} , ( 1 ⊗ Δ ) ( R ) = R 13 R 12 {\displaystyle (1\otimes \Delta )(R)=R_{13}\ R_{12}} ,where R 12 = ϕ 12 ( R ) {\displaystyle R_{12}=\phi _{12}(R)} , R 13 = ϕ 13 ( R ) {\displaystyle R_{13}=\phi _{13}(R)} , and R 23 = ϕ 23 ( R ) {\displaystyle R_{23}=\phi _{23}(R)} , where ϕ 12 : H ⊗ H → H ⊗ H ⊗ H {\displaystyle \phi _{12}:H\otimes H\to H\otimes H\otimes H} , ϕ 13 : H ⊗ H → H ⊗ H ⊗ H {\displaystyle \phi _{13}:H\otimes H\to H\otimes H\otimes H} , and ϕ 23 : H ⊗ H → H ⊗ H ⊗ H {\displaystyle \phi _{23}:H\otimes H\to H\otimes H\otimes H} , are algebra morphisms determined by ϕ 12 ( a ⊗ b ) = a ⊗ b ⊗ 1 , {\displaystyle \phi _{12}(a\otimes b)=a\otimes b\otimes 1,} ϕ 13 ( a ⊗ b ) = a ⊗ 1 ⊗ b , {\displaystyle \phi _{13}(a\otimes b)=a\otimes 1\otimes b,} ϕ 23 ( a ⊗ b ) = 1 ⊗ a ⊗ b . {\displaystyle \phi _{23}(a\otimes b)=1\otimes a\otimes b.} R is called the R-matrix.As a consequence of the properties of quasitriangularity, the R-matrix, R, is a solution of the Yang-Baxter equation (and so a module V of H can be used to determine quasi-invariants of braids, knots and links). Also as a consequence of the properties of quasitriangularity, ( ϵ ⊗ 1 ) R = ( 1 ⊗ ϵ ) R = 1 ∈ H {\displaystyle (\epsilon \otimes 1)R=(1\otimes \epsilon )R=1\in H} ; moreover R − 1 = ( S ⊗ 1 ) ( R ) {\displaystyle R^{-1}=(S\otimes 1)(R)} , R = ( 1 ⊗ S ) ( R − 1 ) {\displaystyle R=(1\otimes S)(R^{-1})} , and ( S ⊗ S ) ( R ) = R {\displaystyle (S\otimes S)(R)=R} . One may further show that the antipode S must be a linear isomorphism, and thus S2 is an automorphism. In fact, S2 is given by conjugating by an invertible element: S 2 ( x ) = u x u − 1 {\displaystyle S^{2}(x)=uxu^{-1}} where u := m ( S ⊗ 1 ) R 21 {\displaystyle u:=m(S\otimes 1)R^{21}} (cf. Ribbon Hopf algebras).It is possible to construct a quasitriangular Hopf algebra from a Hopf algebra and its dual, using the Drinfeld quantum double construction.

Quasqueton

Quasiconus

Quasirhabdochaeta is a genus of tephritid or fruit flies in the family Tephritidae.

In mathematics, a quasithin group is a finite simple group that resembles a group of Lie type of rank at most 2 over a field of characteristic 2. More precisely it is a finite simple group of characteristic 2 type and width 2. Here characteristic 2 type means that its centralizers of involutions resemble those of groups of Lie type over fields of characteristic 2, and the width is roughly the maximal rank of an abelian group of odd order normalizing a non-trivial 2-subgroup of G. When G is a group of Lie type of characteristic 2 type, the width is usually the rank (the dimension of a maximal torus of the algebraic group).

solo_singer

Quasielastic neutron scattering

Quasiconcavity

Quasicyclotosaurus is an extinct genus of mastodonsauroid temnospondyl.

Oxnard, California, United States

Quasinormal modes (QNM) are the modes of energy dissipation of a perturbed object or field, i.e. they describe perturbations of a field that decay in time.

In mathematics, a quasisymmetric homeomorphism between metric spaces is a map that generalizes bi-Lipschitz maps. While bi-Lipschitz maps shrink or expand the diameter of a set by no more than a multiplicative factor, quasisymmetric maps satisfy the weaker geometric property that they preserve the relative sizes of sets: if two sets A and B have diameters t and are no more than distance t apart, then the ratio of their sizes changes by no more than a multiplicative constant. These maps are also related to quasiconformal maps, since in many circumstances they are in fact equivalent.

This article addresses the notion of quasiregularity in the context of representation theory and topological algebra. For other notions of quasiregularity in mathematics, see the disambiguation page quasiregular.In mathematics, quasiregular representation is a concept of representation theory, for a locally compact group G and a homogeneous space G/H where H is a closed subgroup.In line with the concepts of regular representation and induced representation, G acts on functions on G/H.

Quasitransitive relation

Animalia

Quasispecies

Quasielastic light scattering

A quasiperiodic tiling is a tiling of the plane that exhibits local periodicity under some transformations: every finite subset of its tiles reappears infinitely often throughout the tiling, but there is no nontrivial way of superimposing the whole tiling onto itself so that all tiles overlap perfectly.SeeAperiodic tiling and Penrose tiling for a mathematical viewpoint.Quasicrystal for a physics viewpoint.

In mathematical analysis, a C0-semigroup Γ(t), t ≥ 0, is called a quasicontraction semigroup if there is a constant ω such that ||Γ(t)|| ≤ exp(ωt) for all t ≥ 0. Γ(t) is called a contraction semigroup if ||Γ(t)|| ≤ 1 for all t ≥ 0.

Quasiperiodic function

Apertural and abapertural views of shell of Conus melvilli

Quasitriangular Hopf algebra

Quasisimnia hirasei is a species of sea snail, a marine gastropod mollusk in the family Ovulidae, the ovulids, cowry allies or false cowries.

Quasisimnia

Quasi interior

Quasimetric

Quasibialgebra

Quasipaa fasciculispina

Quasi random sequence

Quasisymmetric map

Quasiinvariant measure

Paa yei (Chen, Qu & Jiang, 2002)

Quasiballistic

Quasipaa yei, or Ye's spiny-vented frog, is a species of frog in the Dicroglossidae family. It is endemic to China where it is known from the Dabie Mountains that straddle the border between Hubei, Henan, and Anhui provinces. Its type locality is in Shengcheng County in Jiyuan City, Henan. Its natural habitats are temperate rivers with surrounding forests. It is potentially threatened by habitat loss.The taxonomic position of this species has been in flux. Originally described as Paa (Feirana) yei in 2002, it has already been placed in genera Feirana (if raised from subgenus to genus), Yerana, and Nanorana, at least, before arriving at genus Quasipaa.

clade Caenogastropoda

Pleosporomycetidae

In mathematics, in the field of group theory, a quasinormal subgroup, or permutable subgroup, is a subgroup of a group that commutes (permutes) with every other subgroup with respect to the product of subgroups.

Quasifield

Quasi order

Quasimodo

Quasimodogeniti

Quasisimple

Quasipetalichthyidae

Quasieulia mcguffini

In the mathematical field of analysis, quasiregular maps are a class of continuous maps between Euclidean spaces Rn of the same dimension or, more generally, between Riemannian manifolds of the same dimension, which share some of the basic properties with holomorphic functions of one complex variable.

Rana boulengeri (Günther, 1889)

Quasicooronga is a genus of tephritid or fruit flies in the family Tephritidae.

Quasimesosella

Quasicompact

Quasimagomed

Powell, 1986

In mathematics, the quasi-dihedral groups, also called semi-dihedral groups, are certain non-abelian groups of order a power of 2. For every positive integer n greater than or equal to 4, there are exactly four isomorphism classes of nonabelian groups of order 2n which have a cyclic subgroup of index 2. Two are well known, the generalized quaternion group and the dihedral group. One of the remaining two groups is often considered particularly important, since it is an example of a 2-group of maximal nilpotency class. In Bertram Huppert's text Endliche Gruppen, this group is called a Quasidiedergruppe. In Daniel Gorenstein's text, Finite Groups, this group is called the semidihedral group. Dummit and Foote refer to it as the quasidihedral group; we adopt that name in this article. All give the same presentation for this group: ⟨ r , s ∣ r 2 n − 1 = s 2 = 1 , s r s = r 2 n − 2 − 1 ⟩ {\displaystyle \langle r,s\mid r^{2^{n-1}}=s^{2}=1,srs=r^{2^{n-2}-1}\rangle \,\!} .The other non-abelian 2-group with cyclic subgroup of index 2 is not given a special name in either text, but referred to as just G or Mm(2). When this group has order 16, Dummit and Foote refer to this group as the modular group of order 16, as its lattice of subgroups is modular, so in this article this group will be called the modular maximal-cyclic group. Its presentation is: ⟨ r , s ∣ r 2 n − 1 = s 2 = 1 , s r s = r 2 n − 2 + 1 ⟩ {\displaystyle \langle r,s\mid r^{2^{n-1}}=s^{2}=1,srs=r^{2^{n-2}+1}\rangle \,\!} .Both these two groups and the dihedral group are semidirect products of a cyclic group <r> of order 2n−1 with a cyclic group of order 2. Such a non-abelian semi-direct product is uniquely determined by an element of order 2 in the group of units of the ring Z / 2 n − 1 Z {\displaystyle {\mathbb {Z}}/2^{n-1}{\mathbb {Z}}} and there are precisely three such elements, 2 n − 1 − 1 {\displaystyle 2^{n-1}-1} , 2 n − 2 − 1 {\displaystyle 2^{n-2}-1} , and 2 n − 2 + 1 {\displaystyle 2^{n-2}+1} , corresponding to the dihedral group, the quasidihedral, and the modular maximal-cyclic group.The generalized quaternion group, the dihedral group, and the quasidihedral group of order 2n all have nilpotency class n − 1, and are the only isomorphism classes of groups of order 2n with nilpotency class n − 1. The groups of order pn and nilpotency class n − 1 were the beginning of the classification of all p-groups via coclass. The modular maximal-cyclic group of order 2n always has nilpotency class 2. This makes the modular maximal-cyclic group less interesting, since most groups of order pn for large n have nilpotency class 2 and have proven difficult to understand directly.The generalized quaternion, the dihedral, and the quasidihedral group are the only 2-groups whose derived subgroup has index 4. The Alperin–Brauer–Gorenstein theorem classifies the simple groups, and to a degree the finite groups, with quasidihedral Sylow 2-subgroups.

Quasipetalichthyidae is a family of primitive petalichthyid placoderms from Givetian-aged marine strata of Yunnan, China, and possibly Vietnam. The family contains two confirmed genera, Quasipetalichthys, and Eurycaraspis, which differ from the more advanced macropetalichthyids by having more squared skulls that have the eye sockets placed on the side of their skulls, rather than nearer to the center. More basal petalichthyids, such as Diandongpetalichthys and Neopetalichthys, differ from the quasipetalichthyids by having comparatively elongated skulls.

In economics and consumer theory, quasilinear utility functions are linear in one argument, generally the numeraire.

Quasiminuscule representation

Quasieulia

Quasioptical

Quasiseparated

Arthropoda

Tucker & Tenorio, 2009

Quasiregular polytope

Raffy Shart

Sohnosuke Imaizumi on drums

Maisch & Matzke, 2003

Quasius Quarry is a historic site near the Sheboygan River in Rhine, Wisconsin. It is listed on the National Register of Historic Places as the Sheboygan Valley Land and Lime Company. It includes a limestone quarry and kilns for producing quicklime, constructed in 1911 and abandoned in the 1920s.

Quasieulia is a genus of moths belonging to the Tortricidae family.

In universal algebra, a quasiidentity is an implication of the forms1 = t1 ∧ … ∧ sn = tn → s = twhere s1, ..., sn, s and t1, ..., tn,t are terms built up from variables using the operation symbols of the specified signature.Quasiidentities amount to conditional equations for which the conditions themselves are equations. A quasiidentity for which n = 0 is an ordinary identity or equation, whence quasiidentities are a generalization of identities. Quasiidentities are special type of Horn clauses.

Quasimodo's Dream is the second album by Australian group The Reels, released in May 1981 by Polygram Records. It is considered to be the band's best work and contains the iconic title track, which was voted as number 10 on APRA's list of Top 30 Australian songs. Other singles from the album include "After the News" and "Shout and Deliver". The song "According to My Heart", a cover of the 1961 Jim Reeves song had been included on the album against the wishes of the band, as a result of this, there was a sticker on the inner sleeve that said "Due to Record Company Pressure This Album Contains The Hit Single According To My Heart".Quasimodo's Dream peaked in the top 30 of the Australian Kent Music Report Albums Chart. In October 2010, it was listed in the top 40 in the book, 100 Best Australian Albums.In October 2011, the album was finally reissued on CD by Liberation Records in what was the 30th anniversary of its release. This had a different track listing and combined the three "Media Themes" instrumentals into one track.

Quasipaa boulengeri is a species of frog in the Dicroglossidae family. It is known under many common names, including Boulenger's spiny frog, spiny-bellied frog, and Boulenger's paa frog. It is found in southern and southwestern China and northern Vietnam. It is a very common species that has declined. It is collected for human consumption, and it is also threatened by habitat loss.

Quasisplit reductive group

Quasisimple group

Quasimodo (Marvel Comics)

Quasimodo's Gift

Beautiful

Quasieulia jaliscana

Ovula hirasei (Pilsbry, 1913)

Takahiro "mattz" Matsuoka on percussion

Quasitruncated hexahedron

Quasieulia endela

Quasilinear utility function

Quasirandom number

Quasideterminacy

Quasipaa spinosa

Quasirhombicosidodecahedron

Dubois, 1992

Quasipetalichthyidae is a family of primitive petalichthyid placoderms from Givetian-aged marine strata of Yunnan, China, and possibly Vietnam. The family contains two confirmed genera, Quasipetalichthys, and Eurycaraspis, which differ from the more advanced macropetalichthyids by having more squared skulls that have the eye sockets placed on the side of their skulls, rather than nearer to the center.

Quasianosteosaurus vikinghoegdai

IUCN3.1

Quasimodo is a student newspaper published by the Fremantle Student Association at the University of Notre Dame Australia. The magazine takes its name from Quasimodo, Victor Hugo's fictional bell-ringer and protagonist of Notre Dame de Paris

Schoch, 2000

Quasinilpotent

Quasi measure

Quasireflexive

Quasipaa verrucospinosa

Quasioptics

France

The sound of quasinormal ringing

Five Great Gift Ideas From The Reels

A quasiprobability distribution is a mathematical object similar to a probability distribution but which relaxes some of Kolmogorov's axioms of probability theory.

Quasimoto

Quasireflexive space

Quasi open map

Quasinormal operator

In mathematics, a quasi-topology on a set X is a function that associates to every compact Hausdorff space C a collection of mappings from C to X satisfying certain natural conditions. A set with a quasi-topology is called a quasitopological spaceThey were introduced by Spanier, who showed that there is a natural quasi-topology on the space of continuous maps from one space to another.

Quasimodo's Dream is the second album by Australian group The Reels, released in May 1981 by Polygram Records. It is considered to be the band's best work and contains the iconic title track, which was voted as number 10 on APRA's list of Top 30 Australian songs. Other singles from the album include "After the News" and "Shout and Deliver".
Quasimodo's Dream

Quasimidi Polymorph sequencer/synthesizer was released in 1997. It is a full featured and powerful Analog emulation synthesizer that assumes an evolved form and purpose of its predecessor - the Quasimidi Rave-O-Lution 309 which was released in 1996.

Quasipenetretus berezovskii

Quasipaa jiulongensis (Jiulong paa frog or Jiulong spiny frog) is a species of frog in the Dicroglossidae family. It is endemic to eastern China and only known from the mountains of southwestern Zhejiang and adjacent Fujian above 800 m (2,600 ft) elevation. Its natural habitats are hill streams. It is threatened by habitat loss due to both logging and infrastructure development as well as by collection for food.Quasipaa jiulongensis are moderately large frogs: males grow to a snout–vent length of about 74 mm (2.9 in) and females to 73 mm (2.9 in).

Quasiliquid

Paa verrucospinosa

Lon Chaney as Quasimodo and Patsy Ruth Miller as Esmeralda in the 1923 film, The Hunchback of Notre Dame.

Quasinormed vector space

Quasieulia endela is a species of moth of the Tortricidae family. It is found in Guatemala.

Quasilikelihood

Quasipaa jiulongensis

Smith

Quasiman

Quasinormal subgroup

In mathematics, a quasiperfect number is a theoretical natural number n for which the sum of all its divisors (the divisor function σ(n)) is equal to 2n + 1. Equivalently, n is the sum of its non-trivial divisors (that is, its divisors excluding 1 and 'n').The quasiperfect numbers are the abundant numbers of minimal abundance 1.No quasiperfect numbers have been found so far, but if a quasiperfect number exists, it must be an odd square number greater than 1035 and have at least seven distinct prime factors.Numbers do exist where the sum of all the divisors σ(n) is equal to 2n + 2: 20, 104, 464, 650, 1952, 130304, 522752 ... (sequence A088831 in the OEIS). Many of these numbers are of the form 2n−1(2n − 3) where 2n − 3 is prime (instead of 2n − 1 with perfect numbers)

Wisconsin#USA

Quasi crystal

In mathematics, a quasiperiodic function is a function that has a certain similarity to a periodic function.

Quasi-conformal mapping

Quasinorm

Quasipaa boulengeri is a species of frog in the Dicroglossidae family. It is known under many common names, including Boulenger's spiny frog, spiny-bellied frog, and Boulenger's paa frog. It is found in southern and southwestern China and northern Vietnam. It is a very common species that has declined. It is collected for human consumption, and it is also threatened by habitat loss. Its natural habitats are hill streams and ponds.Quasipaa boulengeri are relatively large frogs: males grow to a snout–vent length of about 90 mm (3.5 in) and females to 98 mm (3.9 in). Tadpoles are up to about 52 mm (2.0 in) in length.

Quasicyclotosaurus campi

Quasimode (band)

Quasisocial

Quasis

Quasimodo week

Insecta

In mathematical complex analysis, a quasiconformal mapping, introduced by Grötzsch (1928) and named by Ahlfors (1935), is a homeomorphism between plane domains which to first order takes small circles to small ellipses of bounded eccentricity.Intuitively, let f : D → D′ be an orientation-preserving homeomorphism between open sets in the plane.

clade Hypsogastropoda

Quasisimnia hirasei

Q. berezovskii

*Tortrix hirsutipalpis (Walsingham, 1914)

Quasqueton, IA

Quasilinear (disambiguation)

Quasi periodic

The Sirius is a keyboard "groove-synth," featuring a subtractive hybrid-tone-generation synthesizer referred to as DTE ('Difficult To Explain') synthesis [1] introduced in 1997 by Quasimidi. The unit featured a both real-time and step sequencers sequencer with pattern- and song-modes, capable of acting basic drum machine, groove-box, or sound-module.

Quasirandom Number

Phenacovolva greenbergae (Cate, 1974)

Quasiconcave function

Quasimesosella ussuriensis

Quasi–probability distribution

Quasi–War

Quasimodo (disambiguation)

Paa microlineata

Rana robertingeri (Wu and Zhao, 1995)

Quasigeodesic

Quasitruncated small stellated dodecahedron

Quasieulia mcguffini is a species of moth of the Tortricidae family. It is found in Durango, Mexico.

Paa jiulongensis

In operator theory, quasinormal operators is a class of bounded operators defined by weakening the requirements of a normal operator.Every quasinormal operator is a subnormal operator. Every quasinormal operator on a finite-dimensional Hilbert space is normal.

Quasipenetretus berezovskii is a species of beetle in the family Carabidae, the only species in the genus Quasipenetretus.

The Sirius is a keyboard "groove-synth," featuring a subtractive hybrid-tone-generation synthesizer referred to as DTE ('Difficult To Explain') synthesis [1] introduced in 1997 by Quasimidi. The unit featured a both real-time and step sequencers sequencer with pattern- and song-modes, capable of acting basic drum machine, groove-box, or sound-module. The units is thus 7x multitimbral and has 28-voice polyphony across it's 7 tracks, with track selecting a (track-specific) sound within 96 sounds (per bank) of preset- or user-writeable sounds. Track/voice structure was organized as follows:Kick drum- 1 voice sample through synthesis chainSnare drum - 1 voice sample through synthesis chainHi-Hat - 2 voice samples (open/closed) through synthesis chainmulti-sampled Percussion drum kit - 12 samples with common synthesis chain)(chromatic) Synth 1(chromatic) Synth 2(chromatic) Synth 3...where all 3 (chromatic) Synth parts loading mono- or polyphonic keyboard patches.In addition to level and pan controls, each track could also be routed to 2 effects engines; 1 for reverb/delay, 1 for modulation delays (delay/chorus/flanger). It also features an 11-band vocoder with flexible track routing to its carrier and/or modulator, and an advanced/programmable arpeggiator/gate-sequencer for automatic rhythms controlled by its 37-note keyboard.The DTE synthesis method combines a basic sample playback tone generator with virtual analog-like controls. While some of the waveforms are sampled instruments, most of them are merely single-cycle samples of periodic waveforms common in analog modeling synthesizers. The unit is technically a rompler, but the it's marketing and technical documentation refer to it as virtual analog synthesizer. This is not entirely accurate, given the lack of any options to shape, sync, or ring-modulate VCO's common to real- and virtual-analog synthesis. While sequencing tools and the (preset) sounds of the Sirius were tailored toward 90's techno- and dance-music sounds and workflow, and the models in production held some unresolved limitations and bugs (being the last model produced before the Quasimidi company folded), the synthesis architecture and user interface of the Sirius feature unique innovations (many of which not seen on more modern/successor synthesizers) that may contribute to its niche appeal. Among these, include it's particular handling of...... the vocoderIn addition to routing the onboard mic- and line-inputs for traditional "talking-synth" applications, any (combination of) tracks could be routed to it as carrier, modulator, or both (for filter-bank effects) with the front-panel buttons.the vocoder acted as an 8th track, with level, pan, and effect-send controls....the "ARP" (arpeggio,gate,etc.) for rhythm creation, similar to the "motivator" of theany voice could be set to 1 of 16 arpeggiator settings.in addition to storing the voice-synthesis settings, each program could store (inherent) arpeggio settings for one of 3 modes:arpeggiator, with options for rhythmic value, constraining arp-length to pattern-length (or running free), and note-handling, using either simple monophonic sorting (up/down/random/etc) or one of 9 "UserArps;" user programmable 8-note poly-phonic note-sorting sub-sequences with per-note accent and swing."gater," which rhythmically chops the voice amplitude in a rhythmical tremolo"chord," where the played keys will be re-triggered according to a fixed rhythmic rate, or according to the sequencing of a separate part (i.e. pattern of Snare track plays the notes keyed into Synth 2 part)...randomizationthe unit featured a dedicated button to randomize the settings for the presently-selected voice (within that tracks drum/snare/synth/etc architecture).any track could be reassigned to a new randomly selected motif from memory, facilitating improvisational remixing....organization and inheritancethe 96 (per preset- and user- bank) voice programs available to each track were organized into 6-groups (of 16 presets) by character, both for chromatic voice ("clean bass," "dirty bass," "plucked," "pad," "lead," "SFX") and drum voice ("clean acoustics", "dirty acoustic," "electronic percussion," "808," "909," "SFX")Sequencer was stored sequencer data as motifs-per-track within patterns, and songs as sets of (8) patterns. Editing any motif or pattern data would change any pattern or song that used it.changing the character of any UserArp would change any voice that used that UserArp, and any Pattern- or Song or song that utilized that within it sequencing....knob Macros and multi-taskinga single Wave Macro knob selects the starting waveform (single-cycle or drum rom-ple). Synthesizer voices instantiate 2 detunable instances of the same waveform, with no option to freely mix or match.the ADSR envelopes for both the filter and amplifier could have all relevant times/levels set from the detailed edit-menu, but the front panel featured an Envelope Macro that morphed the ADSR settings continuously among plug, sustain, andwhile synthesis knobs (tune, filter, etc.) adjusted such properties of the presently-selected-track's (drum, percussion, or chromatic voice) sound, the 8 dedicated mixer knobs allowed for controlling level/pan/fx-send across 8 tracks simultaneously (i.e. to turn down hi-hat and snare tracks maintaining keyboard and synth-panel focus on Synth track for melody).

Rana spinosa (David, 1875)

Quasiconcha reticulata

Quasimodo flies

Quasicyclotosaurus

Quasimodogeniti Sunday

Quasimidi Musikelektronik GmbH was a German synthesizer manufacturer. It was founded in 1987 by Friedhelm Haas and Jörg Reichstein. It was originally based in Kirchhain, but moved to Rauschenberg in 1998. The company folded in 2000.During the early part of its life the company produced MIDI master keyboards, and later the Quasimidi Styledrive, which could store and replay MIDI sequence and system exclusive control codes. The company also produced an upgrade kit to expand the capabilities of the popular Roland E-20 keyboard, as well as several ROM cards for the E-20 offering additional accompaniment styles.Subsequently, they became notable for their range of synthesisers, which were aimed at the dance music market. Their first popular product was the Quasimidi Quasar, a rack-mounted digital synthesiser module which was released in 1993. The presets and drum sounds eschewed the typical General Midi specification, which was in vogue at the time, in favour of electronic and trance techno styles. The Quasar included an arpeggiator, which was an unusual feature in 1993.Whereas the Quasar was a simple one-unit rackmounted box, Quasimidi's subsequent equipment was visually adventurous. Quasimidi was one of the first modern synthesizer companies to re-introduce knobs, lit buttons, and dials to synthesizer control interfaces, notably with the Quasimidi Rave-O-Lution 309 of 1997. This was a module which combined a pattern-based sequencer with a drum section and a synthesiser section. It competed in the "groovebox" market segment against Roland's popular MC-303. Quasimidi released a keyboard version of the Rave-O-Lution, as the Quasimidi Sirius, which included a built-in vocoder.Quasimidi also built the Raven, which also was based on the dance market genre of the time, making use of a very logical sequencer which was very good for live usage, using the keys to mute or unmute elements of the tracks, and also an octave of keys allowing the sequence to be transposed in real time based on the root chord note, it also featured real and step time recording in the style of Roland type TR drum machine type step input, many Raven models were fitted with the "MAXX" expansion board which took the internal PCM data from 6 mb to 14mb, whilst the Standard Raven is quite a large palette of sounds, the MAXX version is the Raven model to own, the Raven is also similar in use to the Roland JX-305.Quasimidi also built a master keyboard, namely the Cyber 6 which shared the same casing as the Raven, albeit a couple of cosmetic differences, most notably the striking red Livery.The Cyber 6 was a 61-note Master keyboard with aftertouch, which allowed control of 32 independent MIDI channels thanks to its two midi out sockets located on the rear,part of the advantage of this is that the keyboard can be split into zones,or layers,with each zone being able to transmit on its own MIDI channel, and can also be transposed individually in the zone, so it is possible to create large timbres using separate sound sources or synthesizers, for large thick layering on the same key zones. It also had an 8-track sequencer, in the same guise as the Raven but went beyond the realms of the traditional arpeggiator types of grooves, which became known as "Motivators", of which it featured two within the Engine of the sadly the Cyber 6 does not have any internal sounds. The Cyber 6 along with the Raven have become increasingly popular in the last few years, despite a lack of appreciation in the past or perhaps thanks to the dire manuals which were poorly translated from German to English.Quasimidi's final product was the Polymorph, a successor of the Rave-O-Lution. Although the company's products were popular, Quasimidi went out of business in 2000.

M.E. Barr & M. Blackw.

Zamotajlov, 2002

Q. hirsutipalpis

Quasicyclic group

Quasinilpotent operator

Species

Quasimode (disambiguation)

Rana spinosa verrucospinosa (Bourret, 1937)

In mathematics and theoretical physics, quasiperiodic motion is in rough terms the type of motion executed by a dynamical system containing a finite number (two or more) of incommensurable frequencies.That is, if we imagine that the phase space is modelled by a torus T (that is, the variables are periodic like angles), the trajectory of the system is modelled by a curve on T that wraps around the torus without ever exactly coming back on itself.A quasiperiodic function on the real line is the type of function (continuous, say) obtained from a function on T, by means of a curveR → Twhich is linear (when lifted from T to its covering Euclidean space), by composition.

Quasi in rem jurisdiction

Quasiparticles

Quasicrystalline

Liu, 1973

Quasisplit group

Quasi topology

In mathematics, a quasiperiodic function is a function that has a certain similarity to a periodic function. A function f {\displaystyle f} is quasiperiodic with quasiperiod ω {\displaystyle \omega } if f ( z + ω ) = g ( z , f ( z ) ) {\displaystyle f(z+\omega )=g(z,f(z))} , where g {\displaystyle g} is a "simpler" function than f {\displaystyle f} . What it means to be "simpler" is vague.A simple case (sometimes called arithmetic quasiperiodic) is if the function obeys the equation: f ( z + ω ) = f ( z ) + C {\displaystyle f(z+\omega )=f(z)+C} Another case (sometimes called geometric quasiperiodic) is if the function obeys the equation: f ( z + ω ) = C f ( z ) {\displaystyle f(z+\omega )=Cf(z)} A useful example is the function: f ( z ) = sin ⁡ ( A z ) + sin ⁡ ( B z ) {\displaystyle f(z)=\sin(Az)+\sin(Bz)} If the ratio A/B is rational, this will have a true period, but if A/B is irrational there is no true period, but a succession of increasingly accurate "almost" periods.An example of this is the Jacobi theta function, where ϑ ( z + τ ; τ ) = e − 2 π i z − π i τ ϑ ( z ; τ ) , {\displaystyle \vartheta (z+\tau ;\tau )=e^{-2\pi iz-\pi i\tau }\vartheta (z;\tau ),} shows that for fixed τ it has quasiperiod τ; it also is periodic with period one. Another example is provided by the Weierstrass sigma function, which is quasiperiodic in two independent quasiperiods, the periods of the corresponding Weierstrass ℘ function.Functions with an additive functional equation f ( z + ω ) = f ( z ) + a z + b {\displaystyle f(z+\omega )=f(z)+az+b\ } are also called quasiperiodic. An example of this is the Weierstrass zeta function, where ζ ( z + ω , Λ ) = ζ ( z , Λ ) + η ( ω , Λ ) {\displaystyle \zeta (z+\omega ,\Lambda )=\zeta (z,\Lambda )+\eta (\omega ,\Lambda )\ } for a z-independent η when ω is a period of the corresponding Weierstrass ℘ function.In the special case where f ( z + ω ) = f ( z ) {\displaystyle f(z+\omega )=f(z)\ } we say f is periodic with period ω in the period lattice Λ {\displaystyle \Lambda } .

Kazuhiro Sunaga on bass

A quasi in rem legal action (Latin, "as if against a thing") is a legal action based on property rights of a person absent from the jurisdiction. In the American legal system the state can assert power over an individual simply based on the fact that this individual has property (bank account, debt, share of stock, land) in the state. Quasi in rem jurisdiction does not have much function in the United States any longer. However, in very specific cases, quasi in rem jurisdiction can still be effective.A quasi in rem action is commonly used when jurisdiction over the defendant is unobtainable due to his/her absence from the state. Any judgment will affect only the property seized, as in personam jurisdiction is unobtainable.Of note, in a quasi in rem case the court may lack personal jurisdiction over the defendant, but it has jurisdiction over the defendant's property. The property could be seized to obtain a claim against the defendant. A judgment based on quasi in rem jurisdiction generally affects rights to the property only between the persons involved and does not "bind the entire world" as does a judgment based on "jurisdiction in rem".The claim does not have to be related to the property seized, but the person must have minimum contacts with the forum state in order for jurisdiction to be proper.On June 24, 1977, in the case of Shaffer v. Heitner, 433 U.S. 186, the Supreme Court of the United States decided that the requirement that the circumstances giving rise to jurisdiction comply with the notion of "fair play and substantial justice" should apply to the quasi in rem jurisdiction questions. The Supreme Court significantly diminished the utility of the quasi in rem jurisdiction because if the case meets the minimum contacts, fair play and substantial justice tests, the action can be brought under the in personam jurisdiction. Quasi in rem jurisdiction, however, can still be an effective option to bring the lawsuit to a particular court because quasi in rem jurisdiction allows to overcome limitations of the long-arm statute of a particular state.There are two types of quasi in rem jurisdiction: 1) quasi in rem type 1 (QIM1); and 2) quasi in rem type 2 (QIM2). In QIM1, a plaintiff sues to secure a pre-existing claim in the subject property. For example, actions that seek quiet title against another's claim to the property. In QIM2, the plaintiff has no pre-existing claim in the subject property. That is, the property rights of the owner are not in dispute, but rather the plaintiff seeks the property so that they may satisfy a separate claim. For example, a person who walks across another's real property and falls into an open pit might have no pre-existing claim regarding the property, but may initiate a QIM2 action to redress his injury.

Quasimodo Sunday

Quasiatrane

Quasireflexive relation

Early Triassic,

In queueing theory, a discipline within the mathematical theory of probability, quasireversibility (sometimes QR) is a property of some queues. The concept was first identified by Richard R. Muntz and further developed by Frank Kelly. Quasireversibility differs from reversibility in that a stronger condition is imposed on arrival rates and a weaker condition is applied on probability fluxes.

Quasiperiodic tilings

Sunili Govinnage

Quasitruncation

Quasimode (computer interface)

In solid mechanics, quasistatic loading refers to loading where inertial effects are negligible. In other words, time and inertial mass are irrelevant.

Quasiconformal curve

Quasielastic neutron scattering (QENS) designates a limiting case of inelastic neutron scattering, characterized by energy transfers being small compared to the incident energy of the scattered particles.The term quasielastic scattering was originally coined in nuclear physics.

*Tortrix endela (Walsingham, 1914)

Quasitransitive

Quasithin Theorem

Quasimodo d'El Paris

Quasi niente

Quasistatic (disambiguation)

Q. endela

Quasidihedral group

Quasirhombicuboctahedron

W6631 County Road MM, Rhine, Wisconsin

Quasitruncated dodecadodecahedron

Quasirhabdochaeta

Quasianalytic

Quasipaa delacouri (common names: Doi Chang Asian frog, Tonkin Asian frog) is a species of frog in the Dicroglossidae family. Based on its known distribution, it is endemic to northern Vietnam, although it is considered likely that it also occurs in adjacent Laos and China. This poorly known species is presumed to be associated with small streams (its habitat in the Tam Đảo National Park). Possible threats include collection for human consumption and habitat loss.

Quasi topological space

Quasiconvexity

May 1981

Quasitopology

Quasiarithmetic mean

Quasimoto (also known as Lord Quas or Quas) is the animated alter ego or side project of hip hop producer Madlib, from Oxnard, California. Quas is known for his high pitched voice, and sounds as if he has inhaled helium. Another notable characteristic is the interplay between Quas' voice and Madlib's voice. Quasimoto was conceived one day in the studio, when Madlib decided to rap to his own beats.

Quasiperiodic tiling

Quasi separated

Quasipaa verrucospinosa is a species of frog in the Dicroglossidae family. It is found in Laos, Vietnam, and Yunnan, China. Its natural habitats are subtropical or tropical moist lowland forests, subtropical or tropical moist montane forests, and rivers. It is threatened by habitat loss.

Sheboygan Valley Land and Lime Company

Studio

*Q. campi (Schoch, 2000 )

Quasipaa yei

Quasi relative interior

In queueing theory, a discipline within the mathematical theory of probability, quasireversibility (sometimes QR) is a property of some queues. The concept was first identified by Richard R. Muntz and further developed by Frank Kelly. Quasireversibility differs from reversibility in that a stronger condition is imposed on arrival rates and a weaker condition is applied on probability fluxes. For example, an M/M/1 queue with state-dependent arrival rates and state-dependent service times is reversible, but not quasireversible.A network of queues, such that each individual queue when considered in isolation is quasireversible, always has a product form stationary distribution. Quasireversibility had been conjectured to be a necessary condition for a product form solution in a queueing network, but this was shown not to be the case. Chao et al. exhibited a product form network where quasireversibility was not satisfied.

Quasim middleton

Quasimodo (from Quasimodo Sunday) is a fictional character and the protagonist of the novel The Hunchback of Notre-Dame (1831) by Victor Hugo. Quasimodo was born with a hunchback and feared by the townspeople as a sort of monster, but he finds sanctuary in an unlikely love that is fulfilled only in death. The role of Quasimodo has been played by many actors in film and stage adaptations, including Lon Chaney, Sr. (1923) and Charles Laughton (1939), as well as Tom Hulce in the 1996 Disney animated adaptation. In 2010, a British researcher found evidence suggesting there was a real-life hunchbacked stone carver who worked at Notre Dame during the same period Victor Hugo was writing the novel and they may have even known each other.

Quasicharacter

Quasi governmental

Quasigovernmental corporation

Quasiprojective

Quasimodo d'El Paris is a 1999 French film that is a comedic adaptation of the novel The Hunchback of Notre Dame (Notre-Dame de Paris) by Victor Hugo.

Lorenz & Fehse, 2009

Quasirandom numbers

Quasisymmetric (disambiguation)

Quasinormal mode

Quasicomponent

Quasidissipative operator

Quasitopological space

Quasireversible

Paa boulengeri

Quasisolid

Quasireversibility

Quasieulia hirsutipalpis is a species of moth of the Tortricidae family. It is found in Guatemala.

Quasicoherent sheaf

clade Littorinimorpha

Quasiregular

Quasistar

Quasipenetretus

Quasiregular representation

Quasipolynomial

A quasi in rem legal action (Latin, "as if against a thing") is a legal action based on property rights of a person absent from the jurisdiction. In the American legal system the state can assert power over an individual simply based on the fact that this individual has property (bank account, debt, share of stock, land) in the state. Quasi in rem jurisdiction does not have much function in the United States any longer.

In mathematics, a quasisimple group (also known as a covering group) is a group that is a perfect central extension E of a simple group S.

Quasirandom

Quasigovernmental

In mathematics, a quasisimple group (also known as a covering group) is a group that is a perfect central extension E of a simple group S. In other words, there is a short exact sequence1 → Z(E) → E → S → 1such that E = [E, E], where Z(E) denotes the center of E and [ , ] denotes the commutator.Equivalently, a group is quasisimple if it is equal to its commutator subgroup and its inner automorphism group Inn(G) (its quotient by its center) is simple (and it follows Inn(G) must be non-abelian simple, as inner automorphism groups are never non-trivial cyclic). All non-abelian simple groups are quasisimple.The subnormal quasisimple subgroups of a group control the structure of a finite insoluble group in much the same way as the minimal normal subgroups of a finite soluble group do, and so are given a name, component.The subgroup generated by the subnormal quasisimple subgroups is called the layer, and along with the minimal normal soluble subgroups generates a subgroup called the generalized Fitting subgroup.The quasisimple groups are often studied alongside the simple groups and groups related to their automorphism groups, the almost simple groups. The representation theory of the quasisimple groups is nearly identical to the projective representation theory of the simple groups.

This article addresses the notion of quasiregularity in the context of representation theory and topological algebra. For other notions of quasiregularity in mathematics, see the disambiguation page quasiregular.In mathematics, quasiregular representation is a concept of representation theory, for a locally compact group G and a homogeneous space G/H where H is a closed subgroup.In line with the concepts of regular representation and induced representation, G acts on functions on G/H. If however Haar measures give rise only to a quasi-invariant measure on G/H, certain 'correction factors' have to be made to the action on functions, forL2(G/H)to afford a unitary representation of G on square-integrable functions. With appropriate scaling factors, therefore, introduced into the action of G, this is the quasiregular representation or modified induced representation.

Quasimodo (magazine)

Quasipaa robertingeri

Rana fasciculispina (Inger, 1970)

Annandia delacouri

Quasipaa jiulongensis (Jiulong paa frog or Jiulong spiny frog) is a species of frog in the Dicroglossidae family. It is endemic to eastern China and only known from the mountains of southwestern Zhejiang and adjacent Fujian above 800 m (2,600 ft) elevation. Its natural habitats are hill streams.

Quasius Quarry

Quasiidentities

Chaparana delacouri

Quasi random number

Was abandoned as a child by his own mother and adopted by Claude Frollo

loc

Quasicooronga

Quasiconcha

Quasimomentum

Yusuke Hirado on piano and keys

Conus

Quasitruncated cuboctahedron

Quasifibration

Quasiperiodic motion

Quasiballistic missile

group_or_band

Razowski & Brown, 2004

Quasipaa delacouri

clade Neogastropoda

Günther, 1889

Quasianalytic function

Quasipaa spinosa is a species of frog in the family Dicroglossidae. It is known under many common names, including Chinese spiny frog, giant spiny frog, Chinese edible frog, and spiny paa frog. Its names refer to the distinctive characteristics of the species, relatively large size and the spiny chest of male frogs. Giant in frog terms only, it can nevertheless grow to lengths above 10 cm (4 in); this makes it the largest frog in Hong Kong.

Quasisimnia is a genus of sea snails, marine gastropod mollusks in the family Ovulidae.

Quasimidi Musikelektronik GmbH was a German synthesizer manufacturer. It was founded in 1987 by Friedhelm Haas and Jörg Reichstein. It was originally based in Kirchhain, but moved to Rauschenberg in 1998. The company folded in 2000.During the early part of its life the company produced MIDI master keyboards, and later the Quasimidi Styledrive, which could store and replay MIDI sequence and system exclusive control codes.

Quasigroups

Quasiregular map

Quasiquote

Quasi linear convective system

Quasielastic neutron scattering (QENS) designates a limiting case of inelastic neutron scattering, characterized by energy transfers being small compared to the incident energy of the scattered particles.The term quasielastic scattering was originally coined in nuclear physics. It was applied to thermal neutron scattering since the early 1960s, notably in an article by Leon van Hove and in a highly cited one by Pierre Gilles de Gennes.QENS is typically investigated on high-resolution spectrometers (neutron backscattering, neutron time-of-flight scattering, neutron spin echo).It is used to investigate topics likesolid-state diffusion (e.g. hydrogen in metals)slow modes in crystals (e.g. methyl group rotation)relaxation of viscous liquids

Quasicoherent

In mathematics, a quasifield is an algebraic structure ( Q , + , ⋅ ) {\displaystyle (Q,+,\cdot )} where + and ⋅ {\displaystyle \cdot } are binary operations on Q, much like a division ring, but with some weaker conditions.

Quasiperiodicity is the property of a system that displays irregular periodicity. Periodic behavior is defined as recurring at regular intervals, such as "every 24 hours". Quasiperiodic behavior is a pattern of recurrence with a component of unpredictability that does not lend itself to precise measurement. It is different from the mathematical concept of an almost periodic function, which has increasing regularity over multiple periods. The mathematical definition of quasiperiodic function is a completely different concept; the two should not be confused.

In mathematics, a quasiconvex function is a real-valued function defined on an interval or on a convex subset of a real vector space such that the inverse image of any set of the form ( − ∞ , a ) {\displaystyle (-\infty ,a)} is a convex set. Informally, along any stretch of the curve the highest point is one of the endpoints. The negative of a quasiconvex function is said to be quasiconcave.All convex functions are also quasiconvex, but not all quasiconvex functions are convex, so quasiconvexity is a generalization of convexity. Quasiconvexity and quasiconcavity extend to functions with multiple arguments the notion of unimodality of functions with a single real argument.

Quasimodo (Disney)

Quasipetalichthys haikouensis

Quasieulia jaliscana is a species of moth of the Tortricidae family. It is found in the Mexican states of Jalisco, Oaxaca, Puebla and Veracruz.The length of the forewings is 6.8-7.3 mm for males and 5.9-7.8 mm for females. The ground colour of the forewings is whitish with an admixture of brown and suffused brown except for the dorso-anterior area. The hindwings are whitish, tinged cream on the periphery and strigulated (finely streaked) grey.

Quasisatellite

Quasiperiodicity is the property of a system that displays irregular periodicity. Periodic behavior is defined as recurring at regular intervals, such as "every 24 hours". Quasiperiodic behavior is a pattern of recurrence with a component of unpredictability that does not lend itself to precise measurement. It is different from the mathematical concept of an almost periodic function, which has increasing regularity over multiple periods.

Quasi experiment

Quasi rhombicuboctahedron

Quasistatic process

Q. hirasei

In mathematics, a quasisymmetric homeomorphism between metric spaces is a map that generalizes bi-Lipschitz maps. While bi-Lipschitz maps shrink or expand the diameter of a set by no more than a multiplicative factor, quasisymmetric maps satisfy the weaker geometric property that they preserve the relative sizes of sets: if two sets A and B have diameters t and are no more than distance t apart, then the ratio of their sizes changes by no more than a multiplicative constant.

Quasithin group

Paa spinosa

Quasidominance inheritance

Rana boulengeri

Quasioptics concerns the propagation of electromagnetic radiation when the size of the wavelength is comparable to the size of the optical components (e.g. lenses, mirrors, and apertures) and hence diffraction effects become significant. It commonly describes the propagation of Gaussian beams where the beam width is comparable to the wavelength. This is in contrast to geometrical optics, where the wavelength is small compared to the relevant length scales.Quasioptics is so named because it represents an intermediate regime between conventional optics and electronics, and is often relevant to the description of signals in the far-infrared or terahertz region of the electromagnetic spectrum. It represents a simplified version of the more rigorous treatment of physical optics.

Quasi rents

Quasistatic

Quasitriangular

Quasicommutativity

Quasiregularity

Quasistability

Quasi realism

In mathematics, a Hopf algebra, H, is quasitriangular if there exists an invertible element, R, of H ⊗ H {\displaystyle H\otimes H} such that R Δ ( x ) R − 1 = ( T ∘ Δ ) ( x ) {\displaystyle R\ \Delta (x)R^{-1}=(T\circ \Delta )(x)} for all x ∈ H {\displaystyle x\in H} , where Δ {\displaystyle \Delta } is the coproduct on H, and the linear map T : H ⊗ H → H ⊗ H {\displaystyle T:H\otimes H\to H\otimes H} is given by T ( x ⊗ y ) = y ⊗ x {\displaystyle T(x\otimes y)=y\otimes x} , ( Δ ⊗ 1 ) ( R ) = R 13 R 23 {\displaystyle (\Delta \otimes 1)(R)=R_{13}\ R_{23}} , ( 1 ⊗ Δ ) ( R ) = R 13 R 12 {\displaystyle (1\otimes \Delta )(R)=R_{13}\ R_{12}} ,where R 12 = ϕ 12 ( R ) {\displaystyle R_{12}=\phi _{12}(R)} , R 13 = ϕ 13 ( R ) {\displaystyle R_{13}=\phi _{13}(R)} , and R 23 = ϕ 23 ( R ) {\displaystyle R_{23}=\phi _{23}(R)} , where ϕ 12 : H ⊗ H → H ⊗ H ⊗ H {\displaystyle \phi _{12}:H\otimes H\to H\otimes H\otimes H} , ϕ 13 : H ⊗ H → H ⊗ H ⊗ H {\displaystyle \phi _{13}:H\otimes H\to H\otimes H\otimes H} , and ϕ 23 : H ⊗ H → H ⊗ H ⊗ H {\displaystyle \phi _{23}:H\otimes H\to H\otimes H\otimes H} , are algebra morphisms determined by ϕ 12 ( a ⊗ b ) = a ⊗ b ⊗ 1 , {\displaystyle \phi _{12}(a\otimes b)=a\otimes b\otimes 1,} ϕ 13 ( a ⊗ b ) = a ⊗ 1 ⊗ b , {\displaystyle \phi _{13}(a\otimes b)=a\otimes 1\otimes b,} ϕ 23 ( a ⊗ b ) = 1 ⊗ a ⊗ b .

In linear algebra, functional analysis and related areas of mathematics, a quasinorm is similar to a norm in that it satisfies the norm axioms, except that the triangle inequality is replaced by ∥ x + y ∥ ≤ K ( ∥ x ∥ + ∥ y ∥ ) {\displaystyle \|x+y\|\leq K(\|x\|+\|y\|)} for some K > 0.

Quasipositive matrix

Male

Quasipaa yei, or Ye's spiny-vented frog, is a species of frog in the Dicroglossidae family. It is endemic to China where it is known from the Dabie Mountains that straddle the border between Hubei, Henan, and Anhui provinces. Its type locality is in Shengcheng County in Jiyuan City, Henan. Its natural habitats are temperate rivers with surrounding forests. It is potentially threatened by habitat loss.The taxonomic position of this species has been in flux.

Quasi finite field

Quasimode

Quasi polynomial

In mathematics, in the field of group theory, a quasinormal subgroup, or permutable subgroup, is a subgroup of a group that commutes (permutes) with every other subgroup with respect to the product of subgroups. The term quasinormal subgroup was introduced by Øystein Ore in 1937.Two subgroups are said to permute (or commute) if any element from the first subgroup, times an element of the second subgroup, can be written as an element of the second subgroup, times an element of the first subgroup. That is, H {\displaystyle H} and K {\displaystyle K} as subgroups of G {\displaystyle G} are said to commute if HK = KH, that is, any element of the form h k {\displaystyle hk} with h ∈ H {\displaystyle h\in H} and k ∈ K {\displaystyle k\in K} can be written in the form k ′ h ′ {\displaystyle k'h'} where k ′ ∈ K {\displaystyle k'\in K} and h ′ ∈ H {\displaystyle h'\in H} .Every normal subgroup is quasinormal, because a normal subgroup commutes with every element of the group. The converse is not true. For instance, any extension of a cyclic p {\displaystyle p} -group by another cyclic p {\displaystyle p} -group for the same (odd) prime has the property that all its subgroups are quasinormal. However, not all of its subgroups need be normal.Every quasinormal subgroup is a modular subgroup, that is, a modular element in the lattice of subgroups. This follows from the modular property of groups. If all subgroups are quasinormal, then the group is called an Iwasawa group—sometimes also called a modular group, although this latter term has other meanings.In any group, every quasinormal subgroup is ascendant.A conjugate permutable subgroup is one that commutes with all its conjugate subgroups. Every quasinormal subgroup is conjugate permutable.

Zorich

Quasiconcha is a genus of fungi in the family Mytilinidiaceae. A monotypic genus, it contains the single species Quasiconcha reticulata.

Quasilinear time

Quasiregular (disambiguation)

Quasiperiodicity

Quasitransitivity is a weakened version of transitivity that is used in social choice theory or microeconomics. Informally, a relation is quasitransitive if it is symmetric for some values and transitive elsewhere. The concept was introduced by Sen (1969) to study the consequences of Arrow's theorem.

Quasiprojective variety

This article addresses the notion of quasiregularity in the context of ring theory, a branch of modern algebra. For other notions of quasiregularity in mathematics, see the disambiguation page quasiregular.In mathematics, specifically ring theory, the notion of quasiregularity provides a computationally convenient way to work with the Jacobson radical of a ring. Intuitively, quasiregularity captures what it means for an element of a ring to be "bad"; that is, have undesirable properties. Although a "bad element" is necessarily quasiregular, quasiregular elements need not be "bad," in a rather vague sense. In this article, we primarily concern ourselves with the notion of quasiregularity for unital rings. However, one section is devoted to the theory of quasiregularity in non-unital rings, which constitutes an important aspect of noncommutative ring theory.

In mathematics and theoretical physics, quasiperiodic motion is in rough terms the type of motion executed by a dynamical system containing a finite number (two or more) of incommensurable frequencies.That is, if we imagine that the phase space is modelled by a torus T (that is, the variables are periodic like angles), the trajectory of the system is modelled by a curve on T that wraps around the torus without ever exactly coming back on itself.A quasiperiodic function on the real line is the type of function (continuous, say) obtained from a function on T, by means of a curveR → Twhich is linear (when lifted from T to its covering Euclidean space), by composition. It is therefore oscillating, with a finite number of underlying frequencies. (NB the sense in which theta functions and the Weierstrass zeta function in complex analysis are said to have quasi-periods with respect to a period lattice is something distinct from this.)The theory of almost periodic functions is, roughly speaking, for the same situation but allowing T to be a torus with an infinite number of dimensions.

Quasideterminant

Quasisymmetric

February 2015

Quasi modular form

Conus melvilli (G. B. Sowerby III, 1879 )

Bell-ringer

In mathematical complex analysis, a quasiconformal mapping, introduced by Grötzsch (1928) and named by Ahlfors (1935), is a homeomorphism between plane domains which to first order takes small circles to small ellipses of bounded eccentricity.Intuitively, let f : D → D′ be an orientation-preserving homeomorphism between open sets in the plane. If f is continuously differentiable, then it is K-quasiconformal if the derivative of f at every point maps circles to ellipses with eccentricity bounded by K.

Quasimoto (also known as Lord Quas or Quas) is the animated alter ego or side project of hip hop producer Madlib, from Oxnard, California. Quas is known for his high pitched voice, and sounds as if he has inhaled helium. Another notable characteristic is the interplay between Quas' voice and Madlib's voice. Quasimoto was conceived one day in the studio, when Madlib decided to rap to his own beats. Madlib did not like the sound of his voice (his friends in Oxnard call him 'Barry White' in reference to his deep voice) so he decided to slow his recorder down, rap slowly, then speed the recording back up to produce Quasimoto's distinctive high pitched sound.

The Reels - Quasimodo's Dream.jpg

Quasieulia hirsutipalpis

Quasi split group

Quasi minuscule representation

Quasianalytic class

Rana jiulongensis (Huang and Liu, 1985)

Quasirandom sequence

In mathematics, a quasivariety is a class of algebraic structures generalizing the notion of variety by allowing equational conditions on the axioms defining the class.

Quasireflexive Banach space

Quasiregular polygon

Quasiregular polyhedra

In mathematics, a quasithin group is a finite simple group that resembles a group of Lie type of rank at most 2 over a field of characteristic 2. More precisely it is a finite simple group of characteristic 2 type and width 2. Here characteristic 2 type means that its centralizers of involutions resemble those of groups of Lie type over fields of characteristic 2, and the width is roughly the maximal rank of an abelian group of odd order normalizing a non-trivial 2-subgroup of G.

Quasimoto week

Quasiprobability distribution

Q. jaliscana

Quasi strategy

Quasiconformal

Quasiidentity

Quasisymmetric functions

Quasicircumcenter

Free

Quasicrystals

Q. ussuriensis

Quasiregular rhombic tiling

Quasimeasure

Quasihyperhombicosicosahedron

In physics, quasielastic scattering designates a limiting case of inelastic scattering, characterized by energy transfers being small compared to the incident energy of the scattered particles.The term was originally coined in nuclear physics.It was applied to thermal neutron scattering by Leon van Hove and Pierre Gilles de Gennes (quasielastic neutron scattering, QENS).Finally, it is sometimes used for dynamic light scattering (also known by the more expressive term photon correlation spectroscopy).

Quasimodo (from Quasimodo Sunday) is a fictional character and the protagonist of the novel The Hunchback of Notre-Dame (1831) by Victor Hugo. Quasimodo was born with a hunchback and feared by the townspeople as a sort of monster, but he finds sanctuary in an unlikely love that is fulfilled only in death. The role of Quasimodo has been played by many actors in film and stage adaptations, including Lon Chaney, Sr.

Laurent Petitgirard

Quasistellar Object

Jean-François Halin

*Quasipetalichthys
*Eurycaraspis

Rana microlineata (Bourret, 1937)

Quasipaa exilispinosa

In mathematics, the quasi-dihedral groups, also called semi-dihedral groups, are certain non-abelian groups of order a power of 2. For every positive integer n greater than or equal to 4, there are exactly four isomorphism classes of nonabelian groups of order 2n which have a cyclic subgroup of index 2. Two are well known, the generalized quaternion group and the dihedral group.

Quasiballistic missiles

Quasistatic loading

Quasiconformal mapping

Quasilocal Ring

Quasiperfect number

Q. mcguffini

Aschbacher

In mathematics, a quasiperfect number is a theoretical natural number n for which the sum of all its divisors (the divisor function σ(n)) is equal to 2n + 1.

Patrick Timsit

Quasi convex

Quasipetalichthys

Quasivariety

Paa fasciculispina

Quasistellar object

Quasidifferentiable

Quasimidi Sirius

Quasi una fantasia

Quasi rhombicosidodecahedron

*Quasieulia macduffini (Razowski, 1997)

Quasiregular element

Vocals

Quasitriangulation

Quasi money

Quasi crystals

In linear algebra, functional analysis and related areas of mathematics, a quasinorm is similar to a norm in that it satisfies the norm axioms, except that the triangle inequality is replaced by ∥ x + y ∥ ≤ K ( ∥ x ∥ + ∥ y ∥ ) {\displaystyle \|x+y\|\leq K(\|x\|+\|y\|)} for some K > 0. {\displaystyle K>0.} This is not to be confused with a seminorm or pseudonorm, where the norm axioms are satisfied except for positive definiteness.

Quasi governmental corporation

Quasielastic scattering

Quasilinear function

Quasioptics concerns the propagation of electromagnetic radiation when the size of the wavelength is comparable to the size of the optical components (e.g. lenses, mirrors, and apertures) and hence diffraction effects become significant. It commonly describes the propagation of Gaussian beams where the beam width is comparable to the wavelength.

Quasiconvex function

Quasimidi

Quasi in rem

Quasicrystalline geometry

Quasi experimental design

Phenacovolva hirasei

Quasi hyperelliptic surface

Quasi market

Quasiconformal function

Quasilinear utility

Quasicontraction semigroup

This article addresses the notion of quasiregularity in the context of ring theory, a branch of modern algebra. For other notions of quasiregularity in mathematics, see the disambiguation page quasiregular.In mathematics, specifically ring theory, the notion of quasiregularity provides a computationally convenient way to work with the Jacobson radical of a ring. Intuitively, quasiregularity captures what it means for an element of a ring to be "bad"; that is, have undesirable properties.

Quasillities

Quasi universal intergalactic denomination

Rana latrans (David, 1872)

Quasi steady state theory

Quasianosteosaurus

In mathematics, a quasiconvex function is a real-valued function defined on an interval or on a convex subset of a real vector space such that the inverse image of any set of the form ( − ∞ , a ) {\displaystyle (-\infty ,a)} is a convex set. Informally, along any stretch of the curve the highest point is one of the endpoints.

Quasistatic equilibrium

Quasicaecelia

Quasi excellent ring

Quasithin theorem

Quasimodo fly

Quasilocal ring

V. A.

Quasimidi Polymorph

Quasisplit