Hyers-Ulam stability of polynomial equations.
Hyers-Ulam stability of the generalized quadratic functional equation in amenable semigroup.
Hyers-Ulam stability of the generalized trigonometric formulas.
Hyers-Ulam stability of the linear recurrence with constant coefficients.
Hyers-Ulam-Rassias and Ulam-Gavruta-Rassias stabilities of an additive functional equation in several variables.
Hyers--Ulam--Rassias stability of a generalized Pexider functional equation.
Hyers-Ulam-Rassias stability of generalized derivations.
Hyers-Ulam-Rassias stability of homomorphisms in quasi-Banach algebras.
Hyers-Ulam-Rassias stability of Jordan homomorphisms on Banach algebras.
Hyers-Ulam-Rassias stability of the Apollonius type quadratic mapping in RN-spaces.
Hyers-Ulam-Rassias stability of the -quadratic functional equation.
Hypergeometric functions of the -Painlevé systems of type .
Hyperstability of a class of linear functional equations.
Hypersymmetric functions and Pochhammers of nonautonomous matrices.
Hypertranscendency of conjugacies in complex dynamics.
Identification of discrete chaotic maps with singular points.
Implications between approximate convexity properties and approximate Hermite-Hadamard inequalities
The connection between the functional inequalities and is investigated, where D is a convex subset of a linear space, f: D → ℝ, α H;α J: D-D → ℝ are even functions, λ ∈ [0; 1], and ρ: [0; 1] →ℝ+ is an integrable nonnegative function with ∫01 ρ(t) dt = 1.
Implicit difference inequalities corresponding to first-order partial differential functional equations.
Improved -convexity inequalities.
Inégalité de Brunn-Minkowski-Lusternik, et autres inégalités géométriques et fonctionnelles
La théorie des corps convexes a commencé à la fin du xixe siècle avec l’inégalité de Brunn, généralisée ensuite sous la forme de l’inégalité de Brunn-Minkowski-Lusternik, qui s’applique à des ensembles non convexes. Ce thème a depuis longtemps des contacts avec les problèmes isopérimétriques et avec des inégalités d’Analyse telle que les plongements de Sobolev. On développera quelques aspects plus récents des inégalités géométriques, dont certains sont liés à la technique du transport de mesure,...