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Quasiconvex relaxation of multidimensional control problems with integrands f(t, ξ, v)

Marcus Wagner (2011)

ESAIM: Control, Optimisation and Calculus of Variations

We prove a general relaxation theorem for multidimensional control problems of Dieudonné-Rashevsky type with nonconvex integrands f(t, ξ, v) in presence of a convex control restriction. The relaxed problem, wherein the integrand f has been replaced by its lower semicontinuous quasiconvex envelope with respect to the gradient variable, possesses the same finite minimal value as the original problem, and admits a global minimizer. As an application, we provide existence theorems for the image registration...

Quasiconvex relaxation of multidimensional control problems with integrands f(t, ξ, v)

Marcus Wagner (2011)

ESAIM: Control, Optimisation and Calculus of Variations

We prove a general relaxation theorem for multidimensional control problems of Dieudonné-Rashevsky type with nonconvex integrands f(t, ξ, v) in presence of a convex control restriction. The relaxed problem, wherein the integrand f has been replaced by its lower semicontinuous quasiconvex envelope with respect to the gradient variable, possesses the same finite minimal value as the original problem, and admits a global minimizer. As an application, we provide existence theorems for the image registration...

Quasi-copulas with quadratic sections in one variable

José Antonio Rodríguez–Lallena, Manuel Úbeda-Flores (2008)

Kybernetika

We introduce and characterize the class of multivariate quasi-copulas with quadratic sections in one variable. We also present and analyze examples to illustrate our results.

Question d'examen

A. Allaretti (1875)

Nouvelles annales de mathématiques : journal des candidats aux écoles polytechnique et normale

Questions

H. Laurent (1875)

Nouvelles annales de mathématiques : journal des candidats aux écoles polytechnique et normale

Quotients of peripherally continuous functions

Jolanta Kosman (2011)

Open Mathematics

We characterize the family of quotients of peripherally continuous functions. Moreover, we study cardinal invariants related to quotients in the case of peripherally continuous functions and the complement of this family.

Racines de fonctions différentiables

Pierre Lengyel (1975)

Annales de l'institut Fourier

Nous précisons la classe de différentiabilité de f α f désigne une fonction positive de classe C p , p -plate sur l’ensemble de ses zéros, et α un réel, 0 < α < 1  ; de plus, nous étudions l’existence locale d’une racine p -ième de classe C , pour une fonction de classe C admettant une racine p -ième formelle en chaque point.

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