Convergence rate of the solutions of singularly perturbed time-optimal control problems
Convergence theorem based on a new hybrid projection method for finding a common solution of generalized equilibrium and variational inequality problems in Banach spaces.
Convergence theorems for generalized projections and maximal monotone operators in Banach spaces.
Convergence theorems on generalized equilibrium problems and fixed point problems with applications.
Convergence uniforme pour les itérés définissant la solution d'une inéquation quasi-variationnelle
Convergences et relations compactantes. Application aux équilibres de Stackelberg
Convex approximation of an inhomogeneous anisotropic functional
The numerical minimization of the functional , is addressed. The function is continuous, has linear growth, and is convex and positively homogeneous of degree one in the second variable. We prove that can be equivalently minimized on the convex set and then regularized with a sequence , of stricdy convex functionals defined on . Then both and , can be discretized by continuous linear finite elements. The convexity property of the functionals on is useful in the numerical minimization...
Convex differentiable set-valued functions.
Convex integration and the theory of elliptic equations
This paper deals with the theory of linear elliptic partial differential equations with bounded measurable coefficients. We construct in two dimensions examples of weak and so-called very weak solutions, with critical integrability properties, both to isotropic equations and to equations in non-divergence form. These examples show that the general theory, developed in [1, 24] and [2], cannot be extended under any restriction on the essential range of the coefficients. Our constructions are based...
Coppie div-rot a distorsione finita
Correction on “The properties of the Aumann integral with applications to differential inclusions and control systems”
Corrections to the Paper: Variational Problems with Non-Convex Obstacles and an Integral-Constraint for Vector-Valued Functions.
Critical exponent and minimization problem in
Critical point theorems and Ekeland type variational principle with applications.
Critical Point Theorems for Indefinite Functionals.
Critical point theorems for nonlinear dynamical systems and their applications.
Critical points and nonlinear variational problems
Critical points of Ambrosio-Tortorelli converge to critical points of Mumford-Shah in the one-dimensional Dirichlet case
Critical points of a variant of the Ambrosio-Tortorelli functional, for which non-zero Dirichlet boundary conditions replace the fidelity term, are investigated. They are shown to converge to particular critical points of the corresponding variant of the Mumford-Shah functional; those exhibit many symmetries. That Dirichlet variant is the natural functional when addressing a problem of brittle fracture in an elastic material.
Critical points of Ambrosio-Tortorelli converge to critical points of Mumford-Shah in the one-dimensional Dirichlet case
Critical points of a variant of the Ambrosio-Tortorelli functional, for which non-zero Dirichlet boundary conditions replace the fidelity term, are investigated. They are shown to converge to particular critical points of the corresponding variant of the Mumford-Shah functional; those exhibit many symmetries. That Dirichlet variant is the natural functional when addressing a problem of brittle fracture in an elastic material.
Critical points of the Ginzburg-Landau functional on multiply-connected domains.