On a lemma of Bishop and Phelps
From MaRDI portal
Publication:2556555
DOI10.2140/pjm.1974.55.335zbMath0248.46009OpenAlexW2081021844WikidataQ125027733 ScholiaQ125027733MaRDI QIDQ2556555
Publication date: 1974
Published in: Pacific Journal of Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.2140/pjm.1974.55.335
Related Items
A Remark on Directional Contractions, Remarks on Caristi's fixed point theorem in metric spaces with a graph, A characterization of Smyth complete quasi-metric spaces via Caristi's fixed point theorem, On one inclusion with a mapping acting from a partially ordered set to a set with a reflexive binary relation, A new maximal point theorem, Equivalents of Ekeland's principle, Some fixed points theorems for multi-valued weakly uniform increasing operators, Equivalents of maximum principles for several spaces, On generalized ordering principles in nonlinear analysis, Daneš theorem in complete random normed modules, The drop theorem, the petal theorem and Ekeland's variational principle, Ordered cone metric spaces and fixed point results, Modified proof of Caristi's fixed point theorem on partial metric spaces, A Brézis-Browder principle on partially ordered spaces and related ordering theorems, A condition on uniform spaces for the existence of maximal elements and fixed points, Caristi-type conditions in constraint minimisation of mappings in metric and partially ordered spaces, Preservation of the coincidence point existence property under some discrete transformations of a pair of mappings of metric spaces, Brondsted order in a metric space and generalizations of Caristi theorem, Maximal elements in topological and generalized metric spaces, Mean value theorems via maximal element techniques, A PURELY METRIC PROOF OF THE CARISTI FIXED POINT THEOREM, On preservation of common fixed points and coincidences under a homotopy of mapping families of ordered sets, Ekeland's variational principle for an \(\overline{L}^0\)-valued function on a complete random metric space, Generalization of ordering principles and applications, Fixed point theorems in metric and uniform spaces via the Knaster-Tarski Principle, Extension of Kirk-Saliga fixed point theorem in a metric space with a reflexive digraph, Equivalents to Ekeland's variational principle in uniform spaces, Regular ordering and existence of minimum points in uniform spaces and topological groups, Transitivity and variational principles, Critical point theorems for nonlinear dynamical systems and their applications, From an abstract maximal element principle to optimization problems, stationary point theorems and common fixed point theorems, Fixed points of set-valued Caristi-type mappings on semi-metric spaces via partial order relations, Mean Value Theorems on Abstract Metric Spaces, Brezis-Browder Principles and Applications, A general principle on ordered sets in nonlinear functional analysis, Noncompactness measure and fixed points for multi-valued functions on uniform spaces, On the complexity of finding a Caristi's fixed point, Drop theorems and lipschitzianness tests via maximality procedures, Nonlinear mapping theory and the continuation of solutions of equations under homotopy, Remarks on Caristi's fixed point theorem, Caristi's fixed point theorem and selections of set-valued contractions, Differential inequalities via maximal element techniques, Removable Sets of Support Points of Convex Sets in Banach Spaces, Ekeland variational principle on weighted graphs, Stability criteria for contractive semigroups via maximality procedures, Function-differential inequalities via maximality procedures, On a Fixed Point Theorem of Contractive Type, Fixed points and coincidences of families of mappings between ordered sets and some metrical consequences, Support cones in Banach spaces and their applications, Unnamed Item, Differential Lipschitzianness tests on abstract quasi-metric spaces, Local and Global L<scp>IPSCHITZ</scp>ian Mappings on Ordered Metric Spaces, Some questions of the analysis of mappings of metric and partially ordered spaces, A general maximality principle and a fixed point theorem in uniform space, Maximality, fixed points and variational principles for mappings on quasi-uniform spaces, Existence and characterization theorems in nonconvex vector optimization, Ekeland variational principle on quasi-weighted graphs: improving the work-family balance, A generalization of the Brézis-Browder principle on ordered sets
