Characterization for the convergence of Krasnoselskij iteration for non-Lipschitzian operators.
Characterizations of the ranges of some nonlinear operators and applications to boundary value problems
Characterizations of the Solution Sets of Generalized Convex Minimization Problems
2000 Mathematics Subject Classification: 90C26, 90C20, 49J52, 47H05, 47J20.In this paper we obtain some simple characterizations of the solution sets of a pseudoconvex program and a variational inequality. Similar characterizations of the solution set of a quasiconvex quadratic program are derived. Applications of these characterizations are given.
Clustering layers and boundary layers in spatially inhomogeneous phase transition problems
Coercive solvability of the nonlocal boundary value problem for parabolic differential equations.
Coincidence and fixed points for compatible and relatively nonexpansive maps.
Coincidence Degree And Rabinowitz's Bifurcation Theorem
Coincidence degree and Rabinowitz's bifurcation theorem.
Coincidence point theorems for multivalued mappings.
Comment on “A strong convergence of a generalized iterative method for semigroups of nonexpansive mappings in Hilbert spaces”.
Comments on the rate of convergence between Mann and Ishikawa iterations applied to Zamfirescu operators.
Common fixed points by Ishikawa iterates in metric linear spaces.
Common fixed points iteration processes for a finite family of asymptotically nonexpansive mappings.
Common fixed points of a finite family of asymptotically pseudocontractive maps.
Common fixed points of multistep Noor iterations with errors for a finite family of generalized asymptotically quasi-nonexpansive mappings.
Common fixed-point problem for a family multivalued mapping in Banach space.
Comparing the radii of some balls appearing in connection to three local convergence theorems for Newton's method.
Comparison of fastness of the convergence among Krasnoselskij, Mann, and Ishikawa iterations in arbitrary real Banach spaces.
Comparison of the rate of convergence among Picard, Mann, Ishikawa, and Noor iterations applied to quasicontractive maps.
Compensated compactness and time-periodic solutions to non-autonomous quasilinear telegraph equations
In the present paper, the existence of a weak time-periodic solution to the nonlinear telegraph equation with the Dirichlet boundary conditions is proved. No “smallness” assumptions are made concerning the function . The main idea of the proof relies on the compensated compactness theory.