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Jacques Lipchitz: Jacques Lipchitz (22 August [O.S. 10 August] 1891 – 26 May 1973) was a Cubist sculptor. (Lithuanian-born French cubist sculptor) [100%] 2023-11-26 [1891 births] [1973 deaths]...
Jacques y Berthe Lipchitz: Jacques y Berthe Lipchitz es una pintura de 1916 de Amedeo Modigliani. Representa al amigo de Modigliani, el escultor Jacques Lipchitz, de pie junto a su esposa sentada, Berthe. [70%] 2024-10-16
Lipschütz (Lüpschütz, Lipschitz, Libschitz): Name of a family of Polish and German rabbis; derived from "Liebeschitz," name of a town in Bohemia. Aryeh Löb Lipschütz: Austrian rabbi and author; lived in the second half of the eighteenth and in the first half of the ... (Jewish encyclopedia 1906) [63%] 1906-01-01 [Jewish encyclopedia 1906]
Jacques: Cette page d’homonymie répertorie les différents sujets et articles partageant un même nom. Ne doit pas être confondu avec Jacque ou Jack. [56%] 2023-12-12
Jacques (prénom): Pour les articles homonymes, voir Jacques. Jacques est un prénom masculin. (Prénom) [56%] 2024-05-15
Lipschitz function: Let a function $f:[a,b]\to \mathbb R$ be such that for some constant M and for all $x,y\in [a,b]$ \begin{equation}\label{eq:1} |f(x)-f(y)| \leq M|x-y|. \end{equation} Then ... (Mathematics) [52%] 2023-10-10 [Analysis]
Lipschitz continuity: In mathematical analysis, Lipschitz continuity, named after German mathematician Rudolf Lipschitz, is a strong form of uniform continuity for functions. Intuitively, a Lipschitz continuous function is limited in how fast it can change: there exists a real number such that ... (Strong form of uniform continuity) [52%] 2024-01-22 [Lipschitz maps] [Structures on manifolds]...
Lipschitz domain: In mathematics, a Lipschitz domain (or domain with Lipschitz boundary) is a domain in Euclidean space whose boundary is "sufficiently regular" in the sense that it can be thought of as locally being the graph of a Lipschitz continuous function ... [52%] 2024-01-22 [Geometry] [Lipschitz maps]...
Rudolf Lipschitz: Rudolf Otto Sigismund Lipschitz (14 May 1832 – 7 October 1903) was a German mathematician who made contributions to mathematical analysis (where he gave his name to the Lipschitz continuity condition) and differential geometry, as well as number theory, algebras with ... (Biography) [52%] 2024-01-07 [Mathematical analysts]
Lipschitz, Rudolf: German mathematician; born May 14, 1832, at Königsberg, East Prussia; died at Bonn Oct., he established himself in 1857 as privat-docent in the University of Bonn, becoming professor of mathematics in the University of Breslau in 1862, and in ... (Jewish encyclopedia 1906) [52%] 1906-01-01 [Jewish encyclopedia 1906]
Lipschitz domain: In mathematics, a Lipschitz domain (or domain with Lipschitz boundary) is a domain in Euclidean space whose boundary is "sufficiently regular" in the sense that it can be thought of as locally being the graph of a Lipschitz continuous function ... [52%] 2023-01-15 [Geometry] [Sobolev spaces]...
Lipschitz constant: of a function $f$ For functions $f:[a,b]\to \mathbb R$ it denotes the smallest constant $M>0$ in the Lipschitz condition, namely the nonnegative number \begin{equation*} \sup_{x\neq y} \frac{|f(y)-f(x)|}{|y-x ... (Mathematics) [52%] 2023-10-26 [Analysis]
Lipschitz continuity: In mathematical analysis, Lipschitz continuity, named after Germany mathematician Rudolf Lipschitz, is a strong form of uniform continuity for functions. Intuitively, a Lipschitz continuous function is limited in how fast it can change: there exists a real number such that ... (Strong form of uniform continuity) [52%] 2023-12-02 [Structures on manifolds]
Lipschitz condition: The term is used for a bound on the modulus of continuity a function. In particular, a function $f:[a,b]\to \mathbb R$ is said to satisfy the Lipschitz condition if there is a constant $M$ such that \begin ... (Mathematics) [52%] 2023-09-28 [Analysis]
By: BY In the sense of "against" which survives only in dialectal English (compare Wright, Dialect Dict., I, 470, for examples) is the King James Version rendering of the dative emauto of 1 Corinthians 4:4 (the American Standard Revised Version ... [47%] 1915-01-01
BY: ISO 3166-2:BY is the entry for Belarus in ISO 3166-2, part of the ISO 3166 standard published by the International Organization for Standardization (ISO), which defines codes for the names of the principal subdivisions (e.g., provinces ... (ISO_3166-2) [47%] 2023-09-04 [ISO 3166]
.by: .by — национальный домен верхнего уровня для Республики Беларусь. Регистрация доменов в Белоруссии была разрешена с 1994 года, а свободная регистрация доменов второго уровня для предприятий открылась в апреле 2000 г. [47%] 2024-11-07
Jacque (Altos Pirenéus): Jacque é uma comuna francesa na região administrativa de Occitânia, no departamento dos Altos Pirenéus. Estende-se por uma área de 1,87 km². (Altos Pirenéus) [47%] 2023-08-27