A GENERALIZATION OF THE INTERVAL NEWTON SINGLE-STEP METHOD FOR NONLINEAR-SYSTEMS OF EQUATIONS

被引：0

|

作者：

THIEL, S

机构：

来源：

COMPUTING | 1989年 / 43卷 / 01期

关键词：

D O I：

10.1007/BF02243807

中图分类号：

TP301 [理论、方法];

学科分类号：

081202 ;

摘要：

引用

收藏

页码：73 / 84

页数：12

相关论文

共 50 条

[1] A CLASS OF SINGLE-STEP METHODS FOR SYSTEMS OF NONLINEAR DIFFERENTIAL EQUATIONS
COOPER, GJ
MATHEMATICS OF COMPUTATION, 1967, 21 (100) : 597 - &
[2] AN INTERVAL ARITHMETIC METHOD FOR THE SOLUTION OF NONLINEAR-SYSTEMS OF EQUATIONS ON A VECTOR COMPUTER
SCHWANDT, H
PARALLEL COMPUTING, 1987, 4 (03) : 323 - 337
[3] A NONMONOTONE INEXACT NEWTON ALGORITHM FOR NONLINEAR-SYSTEMS OF EQUATIONS
XIAO, Y
CHU, KW
JOURNAL OF THE AUSTRALIAN MATHEMATICAL SOCIETY SERIES B-APPLIED MATHEMATICS, 1995, 36 : 460 - 492
[4] AN APPROXIMATE NEWTON METHOD FOR COUPLED NONLINEAR-SYSTEMS
CHAN, TF
SIAM JOURNAL ON NUMERICAL ANALYSIS, 1985, 22 (05) : 904 - 913
[5] NEWTON-LIKE INTERVAL-METHODS FOR LARGE NONLINEAR-SYSTEMS OF EQUATIONS ON VECTOR COMPUTERS
SCHWANDT, H
COMPUTER PHYSICS COMMUNICATIONS, 1985, 37 (1-3) : 223 - 232
[6] An improved precise integration single-step method for nonlinear dynamic equations
Liu D.
Wang Y.
Li B.
Yi Z.
Zhang L.
Li H.
Zhendong yu Chongji/Journal of Vibration and Shock, 2022, 41 (05): : 182 - 188
[7] A CONTINUATION-INTERVAL METHOD FOR NONLINEAR-SYSTEMS
YOU, ZY
CHEN, XJ
KEXUE TONGBAO, 1988, 33 (04): : 270 - 273
[8] A parameterized multi-step Newton method for solving systems of nonlinear equations
Fayyaz Ahmad
Emran Tohidi
Juan A. Carrasco
Numerical Algorithms, 2016, 71 : 631 - 653
[9] A parameterized multi-step Newton method for solving systems of nonlinear equations
Ahmad, Fayyaz
Tohidi, Emran
Carrasco, Juan A.
NUMERICAL ALGORITHMS, 2016, 71 (03) : 631 - 653
[10] SUPERLINEAR CONVERGENCE THEOREMS FOR NEWTON-TYPE METHODS FOR NONLINEAR-SYSTEMS OF EQUATIONS
ABAFFY, J
JOURNAL OF OPTIMIZATION THEORY AND APPLICATIONS, 1992, 73 (02) : 269 - 277

← 1 2 3 4 5 →