Lagrange Island

Lagria hirta is a species of beetles in the family Tenebrionidae.

Lagrange point colonization

Lagrange Mall

Lagrange stability is a concept in the stability theory of dynamical systems, named after Joseph-Louis Lagrange. For any point in the state space, in a real continuous dynamical system , where is , the motion is said to be positively Lagrange stable if the positive semi-orbit is compact. If the negative semi-orbit is compact, then the motion is said to be negatively Lagrange stable. The motion through is said to be Lagrange stable if it is both positively and negatively Lagrange stable. If the state space is the Euclidean space , then the above definitions are equivalent to and being bounded, respectively. A dynamical system is said to be positively-/negatively-/Lagrange stable if for each , the motion is positively-/negativey-/Lagrange stable, respectively.

Lagrange multiplier test

Lagrange Resolvent

Lagria hirta

Lagrangian field theory

Lagrave is a commune in the Tarn department in southern France.

Lagrangian Multiplier

Lagrange Peak (64°28′S 62°26′W﻿ / ﻿64.467°S 62.433°W) is a conspicuous peak, 450 metres (1,500 ft) high, standing 5.5 nautical miles (10 km) northeast of Strath Point on the southeast coast of Brabant Island, in the Palmer Archipelago, Antarctica. A point on the coast just south of this peak was first charted and the name Lagrange applied by the Belgian Antarctic Expedition under Gerlache, 1897–99. On one of the photos published by the expedition, the name is applied to the southern tip of the island. To avoid confusion, the generic term has been altered and the name applied to this peak.

Lagow, Swietokrzyskie Voivodeship

Lagrave

In scientific visualization, Lagrangian–Eulerian advection is a technique mainly used for the visualization of unsteady flows. The computer graphics generated by the technique can help scientists visualize changes in velocity fields. This technique uses a hybrid Lagrangian and Eulerian specification of the flow field. It is a special case of a line integral convolution. In its application, the Lagrangian–Eulerian method can be accelerated using the GPUs used in common chipsets present in Nvidia and ATI Radeon graphics cards.

Lagow, Krosno Odrzanskie County

In mathematical analysis, the Lagrange inversion theorem, also known as the Lagrange–Bürmann formula, gives the Taylor series expansion of the inverse function of an analytic function.

Lagowiec

Lagrange, Wyoming

Lagrangeville, New York

Lagrange form

The Lagosta gas field is a natural gas field located offshore of the Cabo Delgado Province, Mozambique in Offshore Area 1. It was discovered in 2012 and developed by Anadarko Petroleum Corporation. It began production in 2012 and produces natural gas and condensates. The total proven reserves of the Lagosta gas field are around 5 trillion cubic feet (143 km³), and production is slated to be around 50 million cubic feet/day (1.9×105m³).

Lagria hirta is a species of beetles in the family Tenebrionidae. The species name hirta comes from the Latin hirtus meaning rough hair or rough wool, referring to the coarse, fuzzy appearance of the beetle.

Lagrangian foliation

Lagrange point transformation

Lagrange Township is one of nine townships in Bond County, Illinois, USA. As of the 2010 census, its population was 1,169 and it contained 507 housing units.

Lagrange is a lunar impact crater that is attached to the northwestern rim of the crater Piazzi. It lies near the southwestern limb of the Moon, and the appearance is oblong due to foreshortening. To the northwest of this feature is the Montes Cordillera, a ring-shaped mountain range that surrounds the immense Mare Orientale impact basin. The southwestern half of this walled plain has been heavily damaged by the mass of ejecta from Mare Orientale. This material forms an irregular striation in the surface that is radial to the Mare Orientale basin. As a result, only the northeast part of the crater is somewhat intact; the remainder just forms an uneven depression in the surface that is covered in long ridges and gouges. The most notable feature in this section is the small bowl-shaped crater Lagrange D. The surviving section of the rim is worn and eroded, forming an arc-shaped range of low ridges in the surface. The interior floor in this section is relatively level, but even this surface contains traces of the Mare Orientale ejecta.

Lagrange, ME

Lagotek

Lagrelius Point (63°55′S 58°17′W﻿ / ﻿63.917°S 58.283°W) is a low, ice-free point on the northwest side of James Ross Island, Antarctica, 1.5 nautical miles (3 km) south of Carlson Island. It was discovered and first surveyed in 1903 by the Swedish Antarctic Expedition under Otto Nordenskiöld. He named it Cape Lagrelius after of Stockholm, who had contributed toward the cost of the expedition. It was resurveyed by the Falkland Islands Dependencies Survey in 1952; "point" is now considered a more suitable descriptive term for this feature than "cape".

Lagrangian specification of the flow field

Lagrange is an unincorporated community in Culpeper County, Virginia, United States.

Lagrange, Virgina

Lagrange is a commune in the Territoire de Belfort department in Bourgogne-Franche-Comté in northeastern France.

Lagrene, Pierre

Lagria

Lagrange is a commune in the Landes department in Nouvelle-Aquitaine in south-western France.

Lagrange, Euler and Kovalevskaya tops

Lagranja Shrew

Lagothrix cana

Lagrange's theorem (disambiguation)

Lagrangian derivative

The Abbey of St. Mary of Lagrasse (French: Abbaye Sainte-Marie de Lagrasse or Abbaye Sainte-Marie-d'Orbieu) is a Romanesque Benedictine abbey in Lagrasse, southern France, whose origins date to the 7th century. It is located in Languedoc, near the Corbières massif, c. 35 km from Carcassonne.

Lagothrix lagothricha

Lagrida is a genus of longhorn beetles of the subfamily Lamiinae.
* Lagrida aenea Hintz, 1919
* Lagrida nitida Breuning, 1938
* Lagrida rufa Jordan, 1894
* Lagrida similis Breuning, 1938

Lagrange Point (game)

Lagraulet-du-Gers

Lagrange interpolant

Lagos–Ibadan Expressway

Lagrangean dual

Lagrangian Frame

Lagrange interpolation polynomial

Lagrange Prize

Lagria cuprina is a species of beetles in the family Tenebrionidae.<

Lagrangian duality

Lagoszow Maly

Lagouira

Lagrande Council

Lagouassem

Lagoseris taurinensis

Lagrange multiplier principle

Lagoudera (Greek: Λαγουδερά; Turkish: Lagudera) is a village in the Nicosia District of Cyprus, located near Chandria. Lagoudera village is about 50 km from Nicosia under Madari peak, the islands second highest peak on the Troodos mountain range. It is famous for the Panagia tou Araka church, a 12th century monastery covered with fine frescoes, which is situated just outside the village. Together with Asinou church and that of Agios Nikolaos tis Stegis, it is considered to be one of the most important Byzantine churches of the island. It is UNESCO World Heritage Site along with nine other Painted Churches in the Troödos Region.

Lagrange four-square theorem

Lagrange

Lagrangian-Eulerian advection

The Lagrange-CRT Foundation Prize is an annual International award created by the CRT Foundation with the scientific coordination of the ISI Foundation. The prize is awarded for scientific research in the field of complexity sciences, its applications and dissemination.The Lagrange Prize is awarded in Turin, Italy.

Lagrange inversion theorem

Lagrange notation for differentiation

Lagostina is an Italian manufacturer of cookware, cutlery and other kitchenware. They are also an important manufacturer of pressure cookers. Lagostina was founded in 1901 in Omegna, Province of Verbania, Italy, as a family business initially focusing on stainless steel flatware.

Lagrange is a commune in the Hautes-Pyrénées department in south-western France.

Lagrain

In mathematics, a Lagrangian foliation or polarization is a foliation of a symplectic manifold, whose leaves are Lagrangian submanifolds. It is one of the steps involved in the geometric quantization of a square-integrable functions on a symplectic manifold.

Lagrange, Maine

The Lagos–Ibadan Expressway is a 127.6-kilometre-long (79.3 mi) expressway connecting Ibadan, the capital of Oyo State and Lagos, Nigeria's largest city. It is also the major route to the northern, southern and eastern parts of Nigeria. The expressway is the oldest in Nigeria, commissioned in August 1978 during the Military era, under the administration of Major-General Olusegun Obasanjo, who resigned on October 1, 1979, before he was later elected in May 29, 1999.

Lagrangean

Lagostomus crassus is an extinct species of chinchilla that was native to Peru. It is known from a single skull found in southern Peru.

Lagrange's three-square theorem

Lagrangian Coordinates

Lagrange's theorem

Lagran

Lagrange interpolation

Lagrange, Territoire de Belfort

Lagrené, Pierre

Lagrange formula

Lagothrix

Lagrand case

In the study of ordinary differential equations and their associated boundary value problems, Lagrange's identity, named after Joseph Louis Lagrange, gives the boundary terms arising from integration by parts of a self-adjoint linear differential operator. Lagrange's identity is fundamental in Sturm–Liouville theory. In more than one independent variable, Lagrange's identity is generalized by Green's second identity.

Lagrange, New York

LaGrange (spelled "Lagrange" on federal maps) is a town in Penobscot County, Maine, United States. The population was 708 at the 2010 census.

Lagrange duality

Lagrangian–Eulerian advection

Lagowski's minnow

Lagrange identity

Lagotellerie Island

Lagrange inversion formula

Lagrand is a former commune in the Hautes-Alpes department in southeastern France. On 1 January 2016, it was merged into the new commune Garde-Colombe.

Lagrange's Theorem

Lagrange's equation

Lagrange point colonization is the colonization of the five equilibrium points in the orbit of a planet or its primary moon, called Lagrangian points. The most obvious such points for colonization are those in the Earth–Moon and in the Sun–Earth systems. Although it would generally take days or weeks to reach the latter with current technology, it would be possible to generate energy from sunlight at them nearly continuously since they would, due to their considerable distance from Earth, be shaded from the Sun only seldom and then only shortly.

Lagow, Masovian Voivodeship

Lagrange Township

Lagrange's 4-square theorem

Lagrange's equations

Lagoudhera

Lagowek

Lagrange equations (in mechanics)

Lagosta gas field

Lagrange stability is a concept in the stability theory of dynamical systems, named after Joseph-Louis Lagrange. For any point in the state space, in a real continuous dynamical system , where is , the motion is said to be positively Lagrange stable if the positive semi-orbit is compact. If the negative semi-orbit is compact, then the motion is said to be negatively Lagrange stable. The motion through is said to be Lagrange stable if it is both positively and negatively Lagrange stable. If the state space is the Euclidean space , then the above definitions are equivalent to and being bounded, respectively.

Lagrange Multiplier

Lagrida nitida is a species of beetle in the family Cerambycidae. It was described by Stephan von Breuning in 1938. It is known from Uganda.

Lagrida aenea

Lagrangian coherent structures

Lagrangian Mechanics

Lagowa language

Lagrange's top

Lagrange reversion theorem

Lagostrophus fasciatus

Lagravenese

Lagrangian averaging

Lagrangian coordinates

Lagostrophus fasciatus fasciatus

Lagosians

Lagoszow Wielki

Lagrange's identity (boundary value problem)

Lagraulière is a commune in the Corrèze department in central France.

Lagrange Bay

Lagrangian Points

Lagrange number

Lagrange, IN

Lagrangian particle tracking

Lagrangian coherent structure

Lagostominae is a subfamily of the family Chinchillidae, and it contains the genus Lagostomus and two extinct genera.

In mathematics, the Lagrange numbers are a sequence of numbers that appear in bounds relating to the approximation of irrational numbers by rational numbers. They are linked to Hurwitz's theorem.

Lagrangian coherent structures (LCSs) are distinguished surfaces of trajectories in a dynamical system that exert a major influence on nearby trajectories over a time interval of interest. The type of this influence may vary, but it invariably creates a coherent trajectory pattern for which the underlying LCS serves as a theoretical centerpiece. In observations of tracer patterns in nature, one readily identifies coherent features, but it is often the underlying structure creating these features that is of interest.
* Spiral eddies:Hyperbolic and elliptic LCSs (Paul Scully-Power/NASA)
*
*
*
*

Lagoão

* Lagrida rufa m. nigripennis (Breuning, 1968)

Lagrange colonization

Lagrangian point

Lagoudera

Lagouassem is a village in Al Haouz Province of the Marrakesh-Safi region of Morocco. It is a southern suburb of Marrakesh, just south of Lahebichate.

Lagrange, OH

Lagotellerie Island is an island 1.9 kilometres (1 nmi) long, lying 3.7 kilometres (2 nmi) west of Horseshoe Island in Marguerite Bay, off the west coast of Graham Land, Antarctica. It was discovered and named by the French Antarctic Expedition, 1908–10, under Jean-Baptiste Charcot.

Lagrange invariant

Lagosian

Lagrida rufa

Lagrange−Sylvester interpolation

Lagrangian (disambiguation)

Lagria hirta limbata (Desbrochers des Loges, 1881)

Lagouera

Lagrangian–Eulerian Advection

In computational fluid dynamics, the Lagrangian particle tracking (or in short LPT method) is a numerical technique for tracking Lagrangian particles within an Eulerian phase. It is also commonly referred to as Discrete Particle Simulation (DPS). Some simulation cases for which this method is applicable are: sprays, small bubbles, dust particles, and is especially optimal for dilute multiphase flows with large Stokes number.

Lagotto

Lagrangian Dynamics

In classical mechanics, the precession of a rigid body such as a top under the influence of gravity is not, in general, an integrable problem. There are however three (or four) famous cases that are integrable, the Euler, the Lagrange, and the Kovalevskaya top. In addition to the energy, each of these tops involves three additional constants of motion that give rise to the integrability. The Euler top describes a free top without any particular symmetry, moving in the absence of any external torque in which the fixed point is the center of gravity. The Lagrange top is a symmetric top, in which two moments of inertia are the same and the center of gravity lies on the symmetry axis. The Kovalevskaya top is a special symmetric top with a unique ratio of the moments of inertia which satisfy the relation That is, two moments of inertia are equal, the third is half as large, and the center of gravity is located in the plane perpendicular to the symmetry axis (parallel to the plane of the two equal points). The nonholonomic Goryachev–Chaplygin top (introduced by D. Goryachev in 1900 and integrated by Sergey Chaplygin in 1948) is also integrable (). Its center of gravity lies in the equatorial plane.

Lagrangian multipliers

Lagrange, Ohio

In mathematics, the Lagrange reversion theorem gives series or formal power series expansions of certain implicitly defined functions; indeed, of compositions with such functions. Let v be a function of x and y in terms of another function f such that Then for any function g, for small enough y: If g is the identity, this becomes In 1770, Joseph Louis Lagrange (1736–1813) published his power series solution of the implicit equation for v mentioned above. However, his solution used cumbersome series expansions of logarithms. In 1780, Pierre-Simon Laplace (1749–1827) published a simpler proof of the theorem, which was based on relations between partial derivatives with respect to the variable x and the parameter y. Charles Hermite (1822–1901) presented the most straightforward proof of the theorem by using contour integration. Lagrange's reversion theorem is used to obtain numerical solutions to Kepler's equation.

Lagrange, Virginia

Lagrange interpolation formula

In algebra, Lagrange's identity, named after Joseph Louis Lagrange, is: which applies to any two sets {a1, a2, . . ., an} and {b1, b2, . . ., bn} of real or complex numbers (or more generally, elements of a commutative ring). This identity is a generalisation of the Brahmagupta–Fibonacci identity and a special form of the Binet–Cauchy identity. In a more compact vector notation, Lagrange's identity is expressed as: where a and b are n-dimensional vectors with components that are real numbers. The extension to complex numbers requires the interpretation of the dot product as an inner product or Hermitian dot product. Explicitly, for complex numbers, Lagrange's identity can be written in the form: involving the absolute value. Since the right-hand side of the identity is clearly non-negative, it implies Cauchy's inequality in the finite-dimensional real coordinate space ℝn and its complex counterpart ℂn. Geometrically, the identity asserts that the square of the volume of the parallelepiped spanned by a set of vectors is the Gram determinant of the vectors.

Lagow, Lodz Voivodeship

Lagrida aenea is a species of beetle in the family Cerambycidae. It was described by Hintz in 1919. It is known from Gabon, Cameroon, Equatorial Guinea, the Democratic Republic of the Congo, and Uganda. It feeds on plants such as Triplochiton scleroxylon, , Anonidium mannii, and .

Lagrida nitida

Lagraulet-Saint-Nicolas

Lagrange College

Lagrand

Lagothrix poeppigii

Lagrangian Function

Lagousa

Lagrange Bay is located 200 kilometres (120 mi) south of Broome, Western Australia in the Kimberley region. It is the site of the Catholic Pallottine ‘’’La Grange Mission’’, and the Aboriginal community of Bidyadanga. It was the location of the La Grange massacre and expedition in 1865.

Lagostomus crassus

Lagrangian Reference Frame

In the field of mathematical optimization, Lagrangian relaxation is a relaxation method which approximates a difficult problem of constrained optimization by a simpler problem. A solution to the relaxed problem is an approximate solution to the original problem, and provides useful information. The problem of maximizing the Lagrangian function of the dual variables (the Lagrangian multipliers) is the Lagrangian dual problem.

Lagrange's four-square theorem, also known as Bachet's conjecture, states that every natural number can be represented as the sum of four integer squares. where the four numbers are integers. For illustration, 3, 31 and 310 can be represented as the sum of four squares as follows: This theorem was proven by Joseph Louis Lagrange in 1770.

Lagrange-Chancel

Lagow, Lower Silesian Voivodeship

Lagraulière

Lagrangian subspace

In optics the Lagrange invariant is a measure of the light propagating through an optical system. It is defined by , where y and u are the marginal ray height and angle respectively, and ȳ and ū are the chief ray height and angle. n is the ambient refractive index. In order to reduce confusion with other quantities, the symbol Ж may be used in place of H. Ж2 is proportional to the throughput of the optical system (related to étendue). For a given optical system, the Lagrange invariant is a constant throughout all space, that is, it is invariant upon refraction and transfer. The optical invariant is a generalization of the Lagrange invariant which is formed using the ray heights and angles of any two rays. For these rays, the optical invariant is a constant throughout all space.

Lagrange's undetermined multiplier

Lagrange's formula (disambiguation)

Lagosta oil field

In celestial mechanics, the Lagrangian points ( also Lagrange points, L-points, or libration points) are the points near two large bodies in orbit where a smaller object will maintain its position relative to the large orbiting bodies. At other locations, a small object would go into its own orbit around one of the large bodies, but at the Lagrangian points the gravitational forces of the two large bodies, the centripetal force of orbital motion, and (for certain points) the Coriolis acceleration all match up in a way that cause the small object to maintain a stable or nearly stable position relative to the large bodies.

Lagrange is a lunar impact crater that is attached to the northwestern rim of the crater Piazzi. It lies near the southwestern limb of the Moon, and the appearance is oblong due to foreshortening. To the northwest of this feature is the Montes Cordillera, a ring-shaped mountain range that surrounds the immense Mare Orientale impact basin. The surviving section of the rim is worn and eroded, forming an arc-shaped range of low ridges in the surface. The interior floor in this section is relatively level, but even this surface contains traces of the Mare Orientale ejecta.

Lagosucha

Lagrange error bound

Lagrangian

Lagrangian equation

Lagrange's notation

Lagrange, Georgia

Lagrange resolvents

Lagraulet

Lagrange spectrum

Lagrange multipliers on Banach spaces

Lagostrophus

Lagrangian coherent structures (LCS)

Lagrange Point (ラグランジュポイント Raguranju Pointo) is a role-playing video game developed and published by Konami for the Family Computer. The game was released exclusively in Japan on April 26, 1991. The title of the game references Lagrangian points, the five positions in space where a body of negligible mass could be placed which would then maintain its position relative to two existing massive bodies.

In algebra, Lagrange's identity, named after Joseph Louis Lagrange, is: which applies to any two sets {a1, a2, . . ., an} and {b1, b2, . . ., bn} of real or complex numbers (or more generally, elements of a commutative ring). This identity is a generalisation of the Brahmagupta–Fibonacci identity and a special form of the Binet–Cauchy identity. In a more compact vector notation, Lagrange's identity is expressed as: involving the absolute value.

Lagravefield

Lagrangian reference frame

Lagrange top

Lagrange Point (video game)

Lagothrix cana cana

Lagrelius Point

Lagrange's mean value theorem

Lagrida rufa is a species of beetle in the family Cerambycidae. It was described by Jordan in 1894. It is known from Cameroon, Ghana, the Republic of the Congo, and the Democratic Republic of the Congo.

Lagrange approximation theorem

Lagrange theorem

Lagraulet-du-Gers is a commune in the Gers department in southwestern France.

Lagrange-Burmann formula

Lagrangian drifter

Lagrange point

Lagosuchidae

Lagostina

Lagrange–Sylvester interpolation

Lagow, Swiebodzin County

Lagrangian Interpolation

Lagrange, Indiana

Lagrangian map

Lagrangian interpolation

Lagrange (crater)

Lagrange's group theorem

In mathematics, the Lagrange reversion theorem gives series or formal power series expansions of certain implicitly defined functions; indeed, of compositions with such functions. Let v be a function of x and y in terms of another function f such that Then for any function g, for small enough y: If g is the identity, this becomes Lagrange's reversion theorem is used to obtain numerical solutions to Kepler's equation.

Lagrange multiplier method

Lagrange's trigonometric identity

In mathematics, the Lagrangian Grassmannian is the smooth manifold of Lagrangian subspaces of a real symplectic vector space V. Its dimension is n(n+1)/2 (where the dimension of V is 2n). It may be identified with the homogeneous space U(n)/O(n), where U(n) is the unitary group and O(n) the orthogonal group. Following Vladimir Arnold it is denoted by Λ(n). The Lagrangian Grassmannian is a submanifold of the ordinary Grassmannian of V. A complex Lagrangian Grassmannian is the complex homogeneous manifold of Lagrangian subspaces of a complex symplectic vector space V of dimension 2n. It may be identified with the homogeneous space of complex dimension n(n+1)/2 Sp(n)/U(n), where Sp(n) is the compact symplectic group.

Lagrange remainder theorem

Lagrange stream function

Lagrange form of the remainder

Lagrange equations

Lagrange–Bürmann formula

Lagrange's identity

Lagrange interpolating polynomial

Lagreca

Lagrangian analysis is the use of Lagrangian coordinates to analyze various problems in continuum mechanics. Lagrangian analysis may be used to analyze currents and flows of various materials by analyzing data collected from gauges/sensors embedded in the material which freely move with the motion of the material. A common application is study of ocean currents in oceanography, where the movable gauges in question called Lagrangian drifters. Recently, with the development of high speed cameras and particle-tracking algorithms, there have also been applications to measuring turbulence.

Lagrange Points

Lagrangian equations of motion

Lagostrophus fasciatus albipilis

Lagrange Island is a small rocky island 0.7 kilometres (0.4 nmi) northeast of Newton Island and 3 kilometres (1.5 nmi) north of Cape Mousse, Adélie Coast, Antarctica. It was charted in 1951 by the French Antarctic Expedition and named after Joseph-Louis Lagrange, the French mathematician.

Lagravière

Lagrange County

Lagovirus

Lagrange Point

In the field of calculus of variations in mathematics, the method of Lagrange multipliers on Banach spaces can be used to solve certain infinite-dimensional constrained optimization problems. The method is a generalization of the classical method of Lagrange multipliers as used to find extrema of a function of finitely many variables.

Lagotek was a privately held company specializing in home automation. It was founded in 2005 by four former Microsoft employees and it is located in Bellevue, WA. Lagotek developed Home Intelligence Platform (HIP) technology. The 4 founders of Lagotek are Eugene Luskin, Alex Grach, David Kizhnerman and Lev Tcherkachine, Lagotek officially ceased operations in 2011.

Lagothrix lagotricha

Lagrangian minimization

Lagrange expansion

Lagrange function

Lagrange, Hautes-Pyrenees

Lagrangian and eulerian coordinates

Lagrange's Group Theorem

Lagrange's identity (disambiguation)

Lagrange (disambiguation)

Lagrida

Lagrange County, Indiana

Lagrangian submanifold

Lagrange Top

Lagowo

In mathematics, a Lagrangian system is a pair (Y, L), consisting of a smooth fiber bundle Y → X and a Lagrangian density L, which yields the Euler–Lagrange differential operator acting on sections of Y → X. In classical mechanics, many dynamical systems are Lagrangian systems. The configuration space of such a Lagrangian system is a fiber bundle Q → ℝ over the time axis ℝ. In particular, Q = ℝ × M if a reference frame is fixed. In classical field theory, all field systems are the Lagrangian ones.

Lagrangian multiplier

Lagraulet-Saint-Nicolas is a commune in the Haute-Garonne department in southwestern France.

Lagrangian coherent structure (LCS)

Lagrange resolvent

Lagostominae

Lagrange brackets are certain expressions closely related to Poisson brackets that were introduced by Joseph Louis Lagrange in 1808–1810 for the purposes of mathematical formulation of classical mechanics, but unlike the Poisson brackets, have fallen out of use.

Lagrange (IN)

Lagothrix flavicauda

Lagovirus is a genus of viruses, in the family Caliciviridae. Lagomorphs serve as natural hosts. There are currently only two species in this genus including the type species Rabbit hemorrhagic disease virus. Diseases associated with this genus include: necrotizing hepatitis leading to fatal hemorrhages.

Lagrange multipliers method

Lagrange–d'Alembert principle

Lagrange Point Colonization

In optics the Lagrange invariant is a measure of the light propagating through an optical system. It is defined by , where y and u are the marginal ray height and angle respectively, and ȳ and ū are the chief ray height and angle. n is the ambient refractive index. In order to reduce confusion with other quantities, the symbol Ж may be used in place of H. Ж2 is proportional to the throughput of the optical system (related to étendue). For a given optical system, the Lagrange invariant is a constant throughout all space, that is, it is invariant upon refraction and transfer.

Lagoão is a municipality in the state of Rio Grande do Sul, Brazil.

Lagostrophus fasciatus baudinettei

Lagrangian coherent structures (LCSs) are distinguished surfaces of trajectories in a dynamical system that exert a major influence on nearby trajectories over a time interval of interest. The type of this influence may vary, but it invariably creates a coherent trajectory pattern for which the underlying LCS serves as a theoretical centerpiece. In observations of tracer patterns in nature, one readily identifies coherent features, but it is often the underlying structure creating these features that is of interest. As illustrated on the right, individual tracer trajectories forming coherent patterns are generally sensitive with respect to changes in their initial conditions and the system parameters. In contrast, the LCSs creating these trajectory patterns turn out to be robust and provide a simplified skeleton of the overall dynamics of the system. The robustness of this skeleton makes LCSs ideal tools for model validation, model comparison and benchmarking. LCSs can also be used for now-casting and even short-term forecasting of pattern evolution in complex dynamical systems. Physical phenomena governed by LCSs include floating debris, oil spills, surface drifters and chlorophyll patterns in the ocean; clouds of volcanic ash and spores in the atmosphere; and coherent crowd patterns formed by humans and animals. While LCSs generally exist in any dynamical system, their role in creating coherent patterns is perhaps most readily observable in fluid flows. The images below are examples of how different types of LCSs hidden in geophysical flows shape tracer patterns.
* Spiral eddies:Hyperbolic and elliptic LCSs (Paul Scully-Power/NASA)
* Sea surface temperature in Gulf StreamParabolic LCSs (NASA)
* Phytoplankton in Agulhas ring2D elliptic LCS (NASA/GSFC)
* Tornado off the Florida Keys 3D elliptic LCS (cylindrical) (Joseph Golden/NOAA)
* A steam ring from Mount Etna3D elliptic LCS (toroidal) (Tom Pfeiffer )

Lagrangian Point

Lagrave field

Lagrange Invariant

Lagrangea

Lagrangian-Eulerian Advection

Lagrange mall

In the field of mathematical optimization, Lagrangian relaxation is a relaxation method which approximates a difficult problem of constrained optimization by a simpler problem. A solution to the relaxed problem is an approximate solution to the original problem, and provides useful information. The method penalizes violations of inequality constraints using a Lagrange multiplier, which imposes a cost on violations. These added costs are used instead of the strict inequality constraints in the optimization. In practice, this relaxed problem can often be solved more easily than the original problem. The problem of maximizing the Lagrangian function of the dual variables (the Lagrangian multipliers) is the Lagrangian dual problem.

Lagrida aenea var. flavescens

Lagosuchia

Lagowski Park Krajobrazowy

Lagrangian system

Lagrave Field

Lagrangian multiplicator

Lagrange's notation for differentiation

Lagrange's trigonometric identities

Lagrange bracket

Lagow Commune

Lagrangian Grassmannian

Lagrangian mapping

Lagrange Township, Bond County, Illinois

Lagosuchus talampayensis

In celestial mechanics, the Lagrangian points ( also Lagrange points, L-points, or libration points) are the points near two large bodies in orbit where a smaller object will maintain its position relative to the large orbiting bodies. At other locations, a small object would go into its own orbit around one of the large bodies, but at the Lagrangian points the gravitational forces of the two large bodies, the centripetal force of orbital motion, and (for certain points) the Coriolis acceleration all match up in a way that cause the small object to maintain a stable or nearly stable position relative to the large bodies. There are five such points, labeled L1 to L5, all in the orbital plane of the two large bodies, for each given combination of two orbital bodies. For instance, there are five Lagrangian points L1 to L5 for the Sun-Earth system, and in a similar way there are five different Lagrangian points for the Earth-Moon system. L1, L2, and L3 are on the line through the centers of the two large bodies. L4 and L5 each form an equilateral triangle with the centers of the large bodies. L4 and L5 are stable, which implies that objects can orbit around them in a rotating coordinate system tied to the two large bodies. Several planets have trojan satellites near their L4 and L5 points with respect to the Sun. Jupiter has more than a million of these trojans. Artificial satellites have been placed at L1 and L2 with respect to the Sun and Earth, and with respect to the Earth and the Moon. The Lagrangian points have been proposed for uses in space exploration.

Lagrange-d'Alembert principle

Lagrangeville

Lagow

Lagostomus trichodactylus

Lagrange:The Flower of Rin-ne

Lagrange orbit

Lagrange's four-square theorem

Lagrange, In

Lagrangian relaxation

Lagraviere

Lagow Landscape Park

Lagrange points

Lagrange, Euler, and Kovalevskaya tops

Lagrasse Abbey

The Lagos–Ibadan Expressway is a 127.6-kilometre-long (79.3 mi) expressway connecting Ibadan, the capital of Oyo State and Lagos, Nigeria's largest city. It is also the major route to the northern, southern and eastern parts of Nigeria. The expressway is the oldest in Nigeria, commissioned in August 1978 during the Military era, under the administration of Major-General Olusegun Obasanjo, who resigned on October 1, 1979, before he was later elected in May 29, 1999. This expressway is the busiest inter-state route in Nigeria and handles more than 250,000 PCUs daily and constitutes one of the largest road networks in Africa. It is part of the Federal Roads Maintenance Agency (FERMA) projects, concerned with road improvement and connectivity between the States of Nigeria.

Lagrange's Equations

Lagrangian optics

Lagrida aenea var. ruficollis

Lagoudakis

Lagrangian formulation of mechanics

Lagrangian point (video game)

Lagrange's stream function

In scientific visualization, Lagrangian–Eulerian advection is a technique mainly used for the visualization of unsteady flows. The computer graphics generated by the technique can help scientists visualize changes in velocity fields. This technique uses a hybrid Lagrangian and Eulerian specification of the flow field. It is a special case of a line integral convolution. The method consists of using nearest-neighbour interpolation followed by an error correction mechanism. The Lagrangian specification is used during the integration to update the particle positions. The property of interest is advected in the Eulerian frame of reference. It was originally designed by Bruno Jobard and others for steady flows but was extended to unsteady flows. The main idea is to create a white noise texture of the desired resolution, which is used as a base, on top of which the vector field can be applied. That means for every particle looking backward in the vector field to find out the new value for the cell it is contained in. Then looking forward – to calculate the new position of the particle in the cell. In its application, the Lagrangian–Eulerian method can be accelerated using the GPUs used in common chipsets present in Nvidia and ATI Radeon graphics cards.

Lagrange's formula

Lagrange streamfunction

Lagrange's approximation theorem

Lagostomus maximus

Lagrange multipliers on banach spaces

Lagrange theorem (number theory)

Lagrange Point (ラグランジュポイント Raguranju Pointo) is a role-playing video game developed and published by Konami for the Family Computer. The game was released exclusively in Japan on April 26, 1991. The title of the game references Lagrangian points, the five positions in space where a body of negligible mass could be placed which would then maintain its position relative to two existing massive bodies. Lagrange Point has the distinction of being the only game ever released with Konami's VRC7 sound generator integrated circuit, which allowed for a drastic improvement in the quality of the music and sound effects used in the game. The game was never localized for a North American or European market.

Lagrange Peak

Lagrangian density

Lagrange-Buermann formula

Lagrange's method

In classical mechanics, the precession of a rigid body such as a top under the influence of gravity is not, in general, an integrable problem. There are however three (or four) famous cases that are integrable, the Euler, the Lagrange, and the Kovalevskaya top. In addition to the energy, each of these tops involves three additional constants of motion that give rise to the integrability.

Lagria cuprina

Lagoya

Lagrangian analysis

Lagrange-Charpit equations

Lagrange-Bürmann formula

Lagrange, GA

Lagrange-CRT Foundation Prize

Lagrange inversion

Lagowski Landscape Park

Lagrange equation

Lagrange stability

In mathematics, the Lagrangian Grassmannian is the smooth manifold of Lagrangian subspaces of a real symplectic vector space V. Its dimension is n(n+1)/2 (where the dimension of V is 2n). It may be identified with the homogeneous space U(n)/O(n), where U(n) is the unitary group and O(n) the orthogonal group. Following Vladimir Arnold it is denoted by Λ(n). The Lagrangian Grassmannian is a submanifold of the ordinary Grassmannian of V. Sp(n)/U(n), where Sp(n) is the compact symplectic group.

Lagowski

Lagrange theorem (group theory)

Lagrangians

Lagrangian points

Lagrangian fibration

Lagowka

Lagrangian dynamics

Lagrange -The Flower of Rin-ne

Lagrauliere

Lagrange, Hautes-Pyrénées

Lagrange, Territoire-de-Belfort

Lagrange 2

Lagrange's streamfunction

Lagrangian equations

Lagrezette

Lagrangian and Eulerian coordinates

Lagrange-Sylvester interpolation

Lagrange, Landes

Lagrangian Particle Tracking

Lagrange County, IN

Lagrande

Lagrangian expression

Lagothrix lugens

Lagrangian function

Lagrange 1 point

Lagrida rufa m. nigripennis

Lagrangian asteroid

Lagrange multipliers

Lagrace-Dieu