Comparison principles and Liouville theorems for prescribed mean curvature equations in unbounded domains
Comparison principles for hypersurfaces of prescribed mean curvature.
Comparison results between minimal barriers and viscosity solutions for geometric evolutions
Compensated convexity and its applications
Complément de Schur et sous-différentiel du second ordre d'une fonction convexe.
Complementarity systems and approximation of variational inequalities
Complements, approximations, smoothings and invariance properties.
Complete minimal hypersurfaces in hyperbolic n-manifolds.
Complete minimal hypersurfaces with prescribed asymptotics at infinity.
Complete Minimal Varieties in Hyperbolic Space.
Complete Non-Orientable Minimal Surfaces in ℝ 3 and Asymptotic Behavior
In this paperwe give new existence results for complete non-orientable minimal surfaces in ℝ3 with prescribed topology and asymptotic behavior
Complete nonorientable minmal surfaces in R3.
Completely generalized multivalued nonlinear quasi-variational inclusions.
Completely generalized nonlinear variational inclusions for fuzzy mappings
In this paper, we introduce and study a new class of completely generalized nonlinear variational inclusions for fuzzy mappings and construct some new iterative algorithms. We prove the existence of solutions for this kind of completely generalized nonlinear variational inclusions and the convergence of iterative sequences generated by the algorithms.
Completion by Gamma-convergence for optimal control problems
Complex calculus of variations
In this article, we present a detailed study of the complex calculus of variations introduced in [M. Gondran: Calcul des variations complexe et solutions explicites d’équations d’Hamilton–Jacobi complexes. C.R. Acad. Sci., Paris 2001, t. 332, série I]. This calculus is analogous to the conventional calculus of variations, but is applied here to functions in . It is based on new concepts involving the minimum and convexity of a complex function. Such an approach allows us to propose explicit solutions...
Complex Ginzburg-Landau equations in high dimensions and codimension two area minimizing currents
There is an obvious topological obstruction for a finite energy unimodular harmonic extension of a -valued function defined on the boundary of a bounded regular domain of . When such extensions do not exist, we use the Ginzburg-Landau relaxation procedure. We prove that, up to a subsequence, a sequence of Ginzburg-Landau minimizers, as the coupling parameter tends to infinity, converges to a unimodular harmonic map away from a codimension-2 minimal current minimizing the area within the homology...
Complex system evaluating function
Comportements limites des solutions de certains problèmes mixtes pour des équations paraboliques et leurs applications
Composite algorithms for minimization over the solutions of equilibrium problems and fixed point problems.