convergence of minimizers of a Ginzburg-Landau functional.
-partial regularity of -harmonic maps at the free boundary
We prove the partial -regolarity up to the free boundary of the -harmonic maps which minimize the -energy .
C1,... partial regularity of functions minimising quasiconvex integrals.
C1,1 vector optimization problems and Riemann derivatives
C2-Regularity for Partially Free Minimal Surfaces.
Caccioppoli sets
The story of the theory of Caccioppoli sets is presented, together with some information about Renato Caccioppoli’s life. The fundamental contributions of Ennio De Giorgi to the theory of Caccioppoli sets are sketched. A list of applications of Cacciopoli sets to the calculus of variations is finally included.
Calcul des variations d'après Weierstrass
Calcul sous-différentiel et calcul des variations en dimension infinie
Calculus of Variations with Classical and Fractional Derivatives
MSC 2010: 49K05, 26A33We give a proper fractional extension of the classical calculus of variations. Necessary optimality conditions of Euler-Lagrange type for variational problems containing both classical and fractional derivatives are proved. The fundamental problem of the calculus of variations with mixed integer and fractional order derivatives as well as isoperimetric problems are considered.
Calculus of variations with differential forms
We study integrals of the form , where , is continuous and is a -form. We introduce the appropriate notions of convexity, namely ext. one convexity, ext. quasiconvexity and ext. polyconvexity. We study their relations, give several examples and counterexamples. We finally conclude with an application to a minimization problem.
Calibrations and the size of Grassmann faces.
Camera Placement in Integer Lattices.
Canonical greedy algorithms and dynamic programming
Capillary Surfaces in Negative Gravitational Fields.
Capillary surfaces in non-cylindrical domains.
Caractérisation de la convergence au sens de Mosco en terme d'approximations inf-convolutives
Caractérisation de la dérivabilité des fonctions à partir de la dérivée directionnelle.
Caractérisation d'un espace fonctionnel intervenant en contrôle optimal
Caracterización algebraica de las aristas infinitas en el conjunto dual factible de un PSI-lineal.
Las propiedades geométricas del conjunto factible del dual de un problema semiinfinito lineal son análogas a las correspondientes para el caso finito. En este trabajo mostramos cómo, a partir de la caracterización algebraica de vértices y direcciones extremas, se consigue la correspondiente para aristas infinitas, estableciéndose así las bases para una extensión del método simplex a programas semiinfinitos lineales.
Carathéodory's Eingang zur Variationsrechnung.