scientific article

From MaRDI portal
Publication:3265960

zbMath0091.11502MaRDI QIDQ3265960

L. V. Kantorovich

Publication date: 1957


Title: zbMATH Open Web Interface contents unavailable due to conflicting licenses.



Related Items (26)

A fixed point theorem and an application for the Cauchy problem in the scale of Banach spacesCoupled fixed point results in cone metric spaces for \(\widetilde w\)-compatible mappingsFréchet differentiation of nonlinear operators between fuzzy normed spacesNewton's method and its use in optimizationKantorovich's fixed point theorem and coincidence point theorems for mappings in vector metric spacesExtensions of Banach contraction principle to partial cone metric spaces over a non-normal solid coneA note on the equivalence of some metric and cone metric fixed point resultsRegular smoothness and newton' methodOn cone metric spaces: a surveyTopological vector space-valued cone metric spaces and fixed point theoremsComparison method for studying equations in metric spacesSome results on set-valued contractions in abstract metric spacesRemarks on ``Cone metric spaces and fixed point theorems of T-Kannan and T-Chatterjea contractive mappingsCommon fixed point theorems of contractions in partial cone metric spaces over nonnormal conesNewton's method under a weak smoothness assumptionResults in strongly minihedral cone and scalar weighted cone metric spaces and applicationsCoupled coincidence point and common coupled fixed point results in cone \(b\)-metric spacesOn the Newton-Kantorovich method and some its modificationsInvestigation of convective flows in an electromagnetic field.On transversal connecting orbits of Lagrangian systems in a nonstationary force field: the Newton-Kantorovich approachKantorovich's fixed point theorem in metric spaces and coincidence pointsNewton-Kantorovich method and its global convergenceFunctional Equations Involving a ParameterFixed point theorems and the Ulam-Hyers stability in non-Archimedean cone metric spacesOn the Newton-Kantorovich method in \(K\)-normed spacesKantorovich's theorem on Newton's method in Riemannian manifolds




This page was built for publication: