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Displaying 41 – 60 of 72

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Remarks on strongly Wright-convex functions

Nelson Merentes, Kazimierz Nikodem, Sergio Rivas (2011)

Annales Polonici Mathematici

Some properties of strongly Wright-convex functions are presented. In particular it is shown that a function f:D → ℝ, where D is an open convex subset of an inner product space X, is strongly Wright-convex with modulus c if and only if it can be represented in the form f(x) = g(x)+a(x)+c||x||², x ∈ D, where g:D → ℝ is a convex function and a:X → ℝ is an additive function. A characterization of inner product spaces by strongly Wright-convex functions is also given.

Representation formula for the entropy and functional inequalities

Joseph Lehec (2013)

Annales de l'I.H.P. Probabilités et statistiques

We prove a stochastic formula for the Gaussian relative entropy in the spirit of Borell’s formula for the Laplace transform. As an application, we give simple proofs of a number of functional inequalities.

Representation of continuous associative functions.

Barbara Baccheli (1986)

Stochastica

Strengthened forms of Ling's representation theorem concerning a class of continuous associative functions are given: Firstly the monotonicity condition is removed. Then the associativity condition is replaced by the power associativity.

Representations of quantum groups and (conditionally) invariant q-difference equations

Vladimir Dobrev (1997)

Banach Center Publications

We give a systematic discussion of the relation between q-difference equations which are conditionally U q ( ) -invariant and subsingular vectors of Verma modules over U q ( ) (the Drinfeld-Jimbo q-deformation of a semisimple Lie algebra over ℂg or ℝ). We treat in detail the cases of the conformal algebra, = su(2,2), and its complexification, = sl(4). The conditionally invariant equations are the q-deformed d’Alembert equation and a new equation arising from a subsingular vector proposed by Bernstein-Gel’fand-Gel’fand....

Currently displaying 41 – 60 of 72