Results 121 to 130 of about 336 (171)

Dynamic gene regulatory network inference from single-cell data using optimal transport. [PDF]

Bioinformatics
Lamoline F, Haasler I, Karlsson J, Gonçalves J, Aalto A.   +4 more
europepmc   +1 more source

Optimal Control of Underdamped Systems: An Analytic Approach. [PDF]

J Stat Phys
Sanders J, Baldovin M, Muratore-Ginanneschi P.   +2 more
europepmc   +1 more source

In-Plane Vibration Analysis of Rectangular Plates with Elastically Restrained Boundaries Using Differential Quadrature Method of Variational Weak Form. [PDF]

Materials (Basel)
Wang X, Zhou W, Yi S, Li S.
europepmc   +1 more source

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A GENERALIZED THEOREM OF MIRANDA AND THE THEOREM OF NEWTON–KANTOROVICH

Numerical Functional Analysis and Optimization, 2002
ABSTRACT In this paper, we discuss the theorems of Newton–Kantorovich, the Theorem of Miranda, and the relationship between them. We begin by generalizing Miranda's theorem and propose a converse. Then we show that mappings satisfying the assumptions of the Theorem of Newton–Kantorovich in a strong sense automatically satisfy those of our ...
exaly   +2 more sources

Kantorovich theorem for variational inequalities

Applied Mathematics and Mechanics (English Edition), 2004
The authors consider the known Newton method for variational inequalities and establish its local convergence properties. They specialize some estimates which determine the convergence neighborhood and can be computed explicitly.
Wang, Zhengyu, Shen, Zuhe
exaly   +3 more sources

A Tarski–Kantorovich theorem for correspondences

Journal of Mathematical Economics
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Łukasz Balbus, Wojciech Olszewski, Kevin Reffett   +2 more
exaly   +3 more sources

Extensions of Kantorovich theorem to complementarity problem

ZAMM Zeitschrift Fur Angewandte Mathematik Und Mechanik, 2008
AbstractThe Kantorovich theorem is extended to Newton‐Josephy method for solving nonlinear complementarity problem. All the convergence conditions established in this article can be tested in the digital computer.
exaly   +2 more sources

An updated version of the Kantorovich theorem for Newton's method

Computing (Vienna/New York), 1981
An affine invariant version of the Kantorovich theorem for Newton's method is presented. The result includes the Gragg-Tapia error bounds, as well as recent optimal and sharper upper bounds, new optimal and sharper lower bounds, and new inequalities showingq-quadratic convergence all in terms of the usual majorizing sequence.
exaly   +4 more sources