[图书][B] The theory and applications of iteration methods
IK Argyros - 2022 - taylorfrancis.com
The theory and applications of Iteration Methods is a very fast-developing field of numerical
analysis and computer methods. The second edition is completely updated and continues to …
analysis and computer methods. The second edition is completely updated and continues to …
Quasi-Newton methods for constrained nonlinear systems: complexity analysis and applications
L Marini, B Morini, M Porcelli - Computational Optimization and …, 2018 - Springer
We address the solution of constrained nonlinear systems by new linesearch quasi-Newton
methods. These methods are based on a proper use of the projection map onto the convex …
methods. These methods are based on a proper use of the projection map onto the convex …
A locally convergent inexact projected Levenberg–Marquardt-type algorithm for large-scale constrained nonsmooth equations
FR de Oliveira, FR de Oliveira - Journal of Computational and Applied …, 2023 - Elsevier
This work presents a variant of an inexact projected Levenberg–Marquardt algorithm for
solving constrained nonsmooth equations. More precisely, we propose a local inexact …
solving constrained nonsmooth equations. More precisely, we propose a local inexact …
Newton's method with feasible inexact projections for solving constrained generalized equations
This paper aims to address a new version of Newton's method for solving constrained
generalized equations. This method can be seen as a combination of the classical Newton's …
generalized equations. This method can be seen as a combination of the classical Newton's …
An inexact projected LM type algorithm for solving convex constrained nonlinear equations
In this paper, we propose two complementary variants of the projected Levenberg–
Marquardt (LM) algorithm for solving convex constrained nonlinear equations. Since the …
Marquardt (LM) algorithm for solving convex constrained nonlinear equations. Since the …
A levenberg-marquardt method for tensor approximation
J Zhao, X Zhang, J Zhao - Symmetry, 2023 - mdpi.com
This paper presents a tensor approximation algorithm, based on the Levenberg–Marquardt
method for the nonlinear least square problem, to decompose large-scale tensors into the …
method for the nonlinear least square problem, to decompose large-scale tensors into the …
Discrete-Time Zeroing Neural Network for Time-Dependent Constrained Nonlinear Equation With Application to Dual-Arm Robot System
Constrained nonlinear equations (CNEs) are involved in numerous practical applications,
and many solutions to CNEs have been reported. In particular, a special neural network …
and many solutions to CNEs have been reported. In particular, a special neural network …
An efficient hybrid multi-criteria optimization approach for rolling production smoothing of a European food manufacturer
F Kamhuber, T Sobottka, B Heinzl, J Henjes… - Computers & Industrial …, 2020 - Elsevier
This paper introduces an innovative method for multi-objective optimization-based
production planning with a rolling horizon for food manufacturing. It features a combination …
production planning with a rolling horizon for food manufacturing. It features a combination …
Secant-inexact projection algorithms for solving a new class of constrained mixed generalized equations problems
PC da Silva Junior, OP Ferreira, LD Secchin… - … of Computational and …, 2024 - Elsevier
In this paper, a new version of a secant-type method for solving constrained mixed
generalized equations is addressed. The method is a combination of the secant method …
generalized equations is addressed. The method is a combination of the secant method …
Some unconstrained optimization methods
SS Djordjevic - Applied mathematics, 2019 - books.google.com
Although it is a very old theme, unconstrained optimization is an area which is always actual
for many scientists. Today, the results of unconstrained optimization are applied in different …
for many scientists. Today, the results of unconstrained optimization are applied in different …