Some fixed point theorems in logarithmic convex structures
Some fixed point theorems in metric and 2-metric spaces.
Some fixed point theorems in metric and Banach spaces
Some fixed point theorems in metric spaces by altering distances
A generalization is obtained for some of the fixed point theorems of Khan, Swaleh and Sessa, Pathak and Rekha Sharma, and Sastry and Babu for a self-map on a metric space, which involve the idea of alteration of distances between points.
Some fixed point theorems with applications to best simultaneous approximations.
Some fixed points theorems for multi-valued weakly uniform increasing operators
Some fixed points theorems in generalized -metric spaces.
Some generalization of Schauder's fixed point theorem with respect to paranormed space
Some geometric properties concerning fixed point theory.
The Fixed Point Theory for nonexpansive mappings is strongly based upon the geometry of the ambient Banach space. In section 1 we state the role which is played by the multidimensional convexity and smoothness in this theory. In section 2 we study the computation of the normal structure coefficient in finite dimensional lp-spaces and its connection with several classic geometric problems.
Some iterative methods for solving equilibrium problems and optimization problems.
Some Krasnonsel'skiĭ-Mann algorithms and the multiple-set split feasibility problem. (Some Krasnosel'skiĭ-Mann algorithms and the multiple-set split feasibility problem.)
Some mapping theorems and solvability of nonlinear equations in Banach spaces (Preliminary communication)
Some new deterministic and random variational inequalities and their applications.
Some new properties in Fredholm theory, Schechter essential spectrum, and application to transport theory.
Some new results on accretive multivalued operators
Some new results on common fixed points in certain topological spaces.
Some observations on local uniform boundedness principles. II
Some properties of -convexity.
Some Properties of Convex Sets Related to Fixed Points Theorems*.
Some Properties of Hausdorff Measure of Noncompactness on Locally Bounded Topological Vector Spaces