Clustering layers and boundary layers in spatially inhomogeneous phase transition problems
CM-selectors for pairs of oppositely semicontinuous multifunctions and some applications to strongly nonlinear inclusions.
CM-Selectors for pairs of oppositely semicontinuous multivalued maps with -decomposable values
We present a new continuous selection theorem, which unifies in some sense two well known selection theorems; namely we prove that if F is an H-upper semicontinuous multivalued map on a separable metric space X, G is a lower semicontinuous multivalued map on X, both F and G take nonconvex -decomposable closed values, the measure space T with a σ-finite measure μ is nonatomic, 1 ≤ p < ∞, is the Bochner-Lebesgue space of functions defined on T with values in a Banach space E, F(x) ∩ G(x) ≠ ∅...
Co-analytic, right-invertible operators are supercyclic
Let denote a complex, infinite-dimensional, separable Hilbert space, and for any such Hilbert space , let () denote the algebra of bounded linear operators on . We show that for any co-analytic, right-invertible T in (), αT is hypercyclic for every complex α with , where . In particular, every co-analytic, right-invertible T in () is supercyclic.
Coercive solvability of the nonlocal boundary value problem for parabolic differential equations.
Coerciveness inequality for nonlocal boundary value problems for second order abstract elliptic differential equations.
Coercivité de formes sesquilinéaires intégro-différentielles dans des espaces de Sobolev avec poids
Coherent states and frames in the Bargman space of entire functions.
Cohomology of some non-selfadjoint operator algebras.
Cohyponormal operators with the single valued extension property.
Coincidence and fixed point theorems for functions in -KKM class on generalized convex spaces.
Coincidence and fixed point theorems for nonlinear hybrid generalized contractions
In this paper we first prove some coincidence and fixed point theorems for nonlinear hybrid generalized contractions on metric spaces. Secondly, using the concept of an asymptotically regular sequence, we give some fixed point theorems for Kannan type multi-valued mappings on metric spaces. Our main results improve and extend several known results proved by other authors.
Coincidence and fixed point theorems in metric and Banach spaces.
Coincidence and fixed points for compatible and relatively nonexpansive maps.
Coincidence and invariant approximation theorems for generalized -nonexpansive multivalued mappings.
Coincidence Degree And Rabinowitz's Bifurcation Theorem
Coincidence degree and Rabinowitz's bifurcation theorem.
Coincidence point and invariant approximation for mappings satisfying generalized weak contractive condition.
Coincidence point theorems for multivalued mappings.
Coincidence points and maximal elements of multifunctions on convex spaces
Generalized and unified versions of coincidence or maximal element theorems of Fan, Yannelis and Prabhakar, Ha, Sessa, Tarafdar, Rim and Kim, Mehta and Sessa, Kim and Tan are obtained. Our arguments are based on our recent works on a broad class of multifunctions containing composites of acyclic maps defined on convex subsets of Hausdorff topological vector spaces.