Unknown

Dataset Information

0

An analysis on local convergence of inexact newton-gauss method for solving singular systems of equations.

ABSTRACT: We study the local convergence properties of inexact Newton-Gauss method for singular systems of equations. Unified estimates of radius of convergence balls for one kind of singular systems of equations with constant rank derivatives are obtained. Application to the Smale point estimate theory is provided and some important known results are extended and/or improved.

SUBMITTER: Zhou F 

PROVIDER: S-EPMC3984777 | biostudies-other | 2014

REPOSITORIES: biostudies-other

Json Xml

Similar Datasets

Unknown Convergence analysis and numerical study of a fixed-point iterative method for solving systems of nonlinear equations.
| S-EPMC3982483 | biostudies-other
Unknown Reduction of quantum systems and the local Gauss law.
| S-EPMC6182777 | biostudies-other
Unknown Second order Method for Solving 3D Elasticity Equations with Complex Interfaces.
| S-EPMC4404754 | biostudies-literature
Unknown A proposed method for solving fuzzy system of linear equations.
| S-EPMC4152988 | biostudies-other
Unknown The meshless local Petrov-Galerkin method based on moving Kriging interpolation for solving the time fractional Navier-Stokes equations.
| S-EPMC4823229 | biostudies-other
Unknown First-order convergence of Milstein schemes for McKean-Vlasov equations and interacting particle systems.
| S-EPMC7897642 | biostudies-literature
Unknown Potentially singular solutions of the 3D axisymmetric Euler equations.
| S-EPMC4246962 | biostudies-literature
Unknown Local convergence of the boundary element method on polyhedral domains.
| S-EPMC6154049 | biostudies-other
Unknown A two-qubit photonic quantum processor and its application to solving systems of linear equations.
| S-EPMC4137340 | biostudies-other
Unknown Convergence analysis of domain decomposition based time integrators for degenerate parabolic equations.
| S-EPMC6208982 | biostudies-other