Regularized Semigroups, Iterated Cauchy Problems and Equipartition of Energy.
Related fixed point theorems on two complete and compact metric spaces.
Related fixed points for set valued mappings on two metric spaces.
Related fixed points for set-valued mappings on two uniform spaces.
Relation between fixed point and asymptotical center of nonexpansive maps.
Relations d'ordre dans les Banach : quelques applications à l'analyse
Relative boundedness conditions and the perturbation of nonlinear operators
Relative controllability of nonlinear systems with time varying delays in control
Relatively B-pseudomonotone variational inequalities over product of sets.
Relaxed composite implicit iteration process for common fixed points of a finite family of strictly pseudocontractive mappings.
Relaxed submonotone mappings.
Remark on the Fredholm alternative for nonlinear operators with application to nonlinear integral equations of generalized Hammerstein type
Remark to the solution of non-linear functional equations in Banach spaces
Remarks of equivalence among Picard, Mann, and Ishikawa iterations in normed spaces.
Remarks on a fixed-point theorem of Gerald Jungck.
Remarks on an article of J.P. King
The present note discusses an interesting positive linear operator which was recently introduced by J.P. King. New estimates in terms of the first and second modulus of continuity are given, and iterates of the operators are considered as well. For general King operators the second moments are minimized.
Remarks on asymptotic centers and fixed points.
Remarks on certain selected fixed point theorems.
Remarks on fixed points of rotative Lipschitzian mappings
Let be a nonempty closed convex subset of a Banach space and a -Lipschitzian rotative mapping, i.eṡuch that and for some real , and an integer . The paper concerns the existence of a fixed point of in -uniformly convex Banach spaces, depending on , and .
Remarks on Fréchet differentiability of pointwise Lipschitz, cone-monotone and quasiconvex functions
We present some consequences of a deep result of J. Lindenstrauss and D. Preiss on -almost everywhere Fréchet differentiability of Lipschitz functions on (and similar Banach spaces). For example, in these spaces, every continuous real function is Fréchet differentiable at -almost every at which it is Gâteaux differentiable. Another interesting consequences say that both cone-monotone functions and continuous quasiconvex functions on these spaces are -almost everywhere Fréchet differentiable....