Weighted Variable Exponent Sobolev spaces on metric measure spaces
Moroccan Journal of Pure and Applied Analysis, 2018 In this article we define the weighted variable exponent-Sobolev spaces on arbitrary metric spaces, with finite diameter and equipped with finite, positive Borel regular outer measure.
Hassib Moulay Cherif, Akdim Youssef
doaj +1 more source
How to get rid of one of the weights in a two-weight Poincaré inequality? [PDF]
, 2000 . We prove that if a Poincaré inequality with two different weights holds on every ball, then a Poincaré inequality with the same weight on both sides holds as ...
Annales Polonici, Lxxiv
core +2 more sources
Equivalence of the Poincaré inequality with a transport-chi-square inequality in dimension one [PDF]
, 2012 In this paper, we prove that, in dimension one, the Poincaré inequality is equivalent to a new transport-chi-square inequality linking the square of the quadratic Wasserstein distance with the chi-square pseudo-distance.
Jourdain, Benjamin
core +2 more sources
A Poincaré-type inequality for solutions of elliptic differential equations
, 1986 A sharpened version of the Poincaré inequality is shown to hold for solutions of a large class of second order elliptic equations.
William P. Ziemer
core +1 more source
La dynamique de l'électron par Henri Poincaré (The dynamics of the electron by Henri Poincaré)
, 1913 An original of the lecture notes belongs to Germain Rousseaux.Lectures given by Henri Poincaré in July 1912 at the Ecole Supérieure des Postes et des Télégraphes. Suppléments aux Annales des Postes, Télégraphes et Téléphones. Mars 1913, A. Dumas Editeur,
Poincaré, Henri
core
, 1909 Poincaré Raymond. Opinion de M. Raymond Poincaré, Membre de l’Académie Française, ancien Ministre de l’instruction Publique. In: Manuel général de l'instruction primaire : journal hebdomadaire des instituteurs. 77e année, tome 46, 1909. pp.
Poincaré, Raymond
core
Connections between ∞-Poincaré inequality, quasi-convexity, and N1,∞ [PDF]
, 2009 We study a geometric characterization of ∞−Poincaré inequality. We show that a path-connected complete doubling metric measure space supports an ∞−Poincaré inequality if and only if it is thick quasi-convex.
Durand-Cartagena, Estibalitz +2 more
core
La responsabilité civile des instituteurs, par M. Raymond Poincaré, sénateur, ancien ministre
, 1907 Poincaré Raymond. La responsabilité civile des instituteurs, par M. Raymond Poincaré, sénateur, ancien ministre. In: Manuel général de l'instruction primaire : journal hebdomadaire des instituteurs. 75e année, tome 44, 1907. pp.
Poincaré, Raymond
core
Poincaré inequality for one-forms on four manifolds with bounded Ricci curvature. [PDF]
Arch MathHonda S, Mondino A.
europepmc +1 more source
Inf-Sup Stable Space-Time Discretization of the Wave Equation Based on a First-Order-In-Time Variational Formulation. [PDF]
J Sci ComputFerrari M, Perugia I, Zampa E.
europepmc +1 more source