Offers a systematic presentation of Lipschitzian-type mappings in metric and Banach spaces. This book covers some basic properties of metric and Banach spaces. It also provides background in terms of convexity, smoothness and geometric coefficients of Banach spaces including duality mappings and metric projection mappings
We investigate the existence of common fixed points for pointwise Lipschitzian semigroups of nonline...
We investigate the existence of common fixed points for pointwise Lipschitzian semigroups of nonline...
We investigate the existence of common fixed points for pointwise Lipschitzian semigroups of nonline...
Metric fixed point theory encompasses the branch of fixed point theory which metric conditions on th...
Written by a team of leading experts in the field, this volume presents a self-contained account of ...
We first present a generalization of ω⁎-Gâteaux differentiability theorems of Lipschitz mappings fro...
The aim of this book is to present various facets of the theory and applications of Lipschitz functi...
This book provides a detailed study of recent results in metric fixed point theory and presents seve...
In this paper, we prove some common fixed point theorems in cone metric spaces over Banach algebras....
In this paper, we introduce a new class of mappings and investigate their fixed point property. In t...
Assume that X is a Banach space of measurable functions for which Koml´os’ Theorem holds. We associa...
Abstract. Let X,Y be the normed spaces, C ⊂ X a convex set, and T: C → Y a continuous mapping. Some ...
Fixed point theory is an elegant mathematical theory which is a beautiful mixture of analysis, topol...
Fixed point theory is an elegant mathematical theory which is a beautiful mixture of analysis, topol...
We give a short survey on some fixed point theorems which are generalizations of the classical Banac...
We investigate the existence of common fixed points for pointwise Lipschitzian semigroups of nonline...
We investigate the existence of common fixed points for pointwise Lipschitzian semigroups of nonline...
We investigate the existence of common fixed points for pointwise Lipschitzian semigroups of nonline...
Metric fixed point theory encompasses the branch of fixed point theory which metric conditions on th...
Written by a team of leading experts in the field, this volume presents a self-contained account of ...
We first present a generalization of ω⁎-Gâteaux differentiability theorems of Lipschitz mappings fro...
The aim of this book is to present various facets of the theory and applications of Lipschitz functi...
This book provides a detailed study of recent results in metric fixed point theory and presents seve...
In this paper, we prove some common fixed point theorems in cone metric spaces over Banach algebras....
In this paper, we introduce a new class of mappings and investigate their fixed point property. In t...
Assume that X is a Banach space of measurable functions for which Koml´os’ Theorem holds. We associa...
Abstract. Let X,Y be the normed spaces, C ⊂ X a convex set, and T: C → Y a continuous mapping. Some ...
Fixed point theory is an elegant mathematical theory which is a beautiful mixture of analysis, topol...
Fixed point theory is an elegant mathematical theory which is a beautiful mixture of analysis, topol...
We give a short survey on some fixed point theorems which are generalizations of the classical Banac...
We investigate the existence of common fixed points for pointwise Lipschitzian semigroups of nonline...
We investigate the existence of common fixed points for pointwise Lipschitzian semigroups of nonline...
We investigate the existence of common fixed points for pointwise Lipschitzian semigroups of nonline...