Fixed point theorems for ws-compact mappings in Banach spaces.
Fixed point theorems in Banach spaces.
Fixed point theorems in CAT(0) spaces and -trees.
Fixed point theorems in cone Banach spaces.
Fixed point theorems in D-metric space through semi-compatibility.
Fixed point theorems in generating spaces of quasi-norm family and applications.
Fixed point theorems in locally convex spaces -- the Schauder mapping method.
Fixed point theorems in metric spaces and probabilistic metric spaces.
Fixed point theorems in normed linear spaces using a generalized -type condition
Fixed point theorems, Nemyckii and Uryson operators, and continuity of nonlinear mappings
Fixed point theorems of -fuzzy contractions in fuzzy metric spaces endowed with a graph
Let be a fuzzy metric space endowed with a graph such that the set of vertices of coincides with . Then we define a -fuzzy contraction on and prove some results concerning the existence and uniqueness of fixed point for such mappings. As a consequence of the main results we derive some extensions of known results from metric into fuzzy metric spaces. Some examples are given which illustrate the results.
Fixed point theorems of Rothe-type for Frum-Ketkov- and 1-set-contractions
Fixed Point Theorems of the Banach and Krasnosel’skii Type for Mappings on -tuple Cartesian Product of Banach Algebras and Systems of Generalized Gripenberg’s Equations
In this paper we prove some fixed point theorems of the Banach and Krasnosel’skii type for mappings on the -tuple Cartesian product of a Banach algebra over . Using these theorems existence results for a system of integral equations of the Gripenberg’s type are proved. A sufficient condition for the nonexistence of blowing-up solutions of this system of integral equations is also proved.
Fixed point theorems on contractive mappings
Fixed point theorems without convexity
Fixed point theory for admissible type maps with applications.
Fixed point theory for closed multifunctions
In this paper some new fixed point theorems of Ky Fan, Leray-Schauder and Furi-Pera type are presented for closed multifunctions.
Fixed point theory for compact perturbations of pseudocontractive maps
Some new fixed point results are established for mappings of the form with compact and pseudocontractive.
Fixed point theory for Mönch-type maps defined on closed subsets of Fréchet spaces: the projective limit approach.
Fixed point theory for multivalued maps in Fréchet spaces via degree and index theory
New fixed point results are presented for multivalued maps defined on subsets of a Fréchet space E. The proof relies on the notion of a pseudo open set, degree and index theory, and on viewing E as the projective limit of a sequence of Banach spaces.