Computing multiple turning points by using simple extended systems and computational differentiation

被引：0

作者：

Pönisch, G. ^{[1
]}

Schnabel, U. ^{[1
]}

Schwetlick, H. ^{[1
]}

机构：

[1] Technische Universität Dresden, Inst. für Numerische Mathematik, D-01062 Dresden, Germany

来源：

Optimization Methods and Software | 1999年 / 10卷 / 04期

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D O I：

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摘要：

引用

页码：639 / 668

共 46 条

[1] Computing multiple turning points by using simple extended systems and computational differentiation
Pönisch, G
Schnabel, U
Schwetlick, H
OPTIMIZATION METHODS & SOFTWARE, 1999, 10 (04): : 639 - 668
[2] COMPUTING SIMPLE BIFURCATION POINTS USING A MINIMALLY EXTENDED SYSTEM OF NONLINEAR EQUATIONS
PONISCH, G
COMPUTING, 1985, 35 (3-4) : 277 - 294
[3] A general view of minimally extended systems for simple bifurcation points
Allgower, EL
Schwetlick, H
ZEITSCHRIFT FUR ANGEWANDTE MATHEMATIK UND MECHANIK, 1997, 77 (02): : 83 - 97
[4] NEWTON-LIKE PSEUDO-ARC-LENGTH METHODS FOR COMPUTING SIMPLE TURNING-POINTS
CHAN, TF
SIAM JOURNAL ON SCIENTIFIC AND STATISTICAL COMPUTING, 1984, 5 (01): : 135 - 148
[5] EXTENDED SYSTEMS FOR MULTIPLE S-BREAKING TURNING POINTS IN Z2×Z2-SYMMETRIC NONLINEAR PROBLEMS
叶瑞松
杨忠华
Arshad Mahmood
NumericalMathematicsAJournalofChineseUniversities(EnglishSeries), 1995, (02) : 119 - 132
[6] Control of intelligent agent systems (robots) using extended soft computing
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[7] A SUPERLINEARLY CONVERGENT METHOD FOR COMPUTING TURNING-POINTS OF CURVES IMPLICITLY DEFINED BY NON-LINEAR SYSTEMS OF EQUATIONS
PONISCH, G
SCHWETLICK, H
NUMERISCHE MATHEMATIK, 1982, 38 (03) : 455 - 466
[8] ON THE INTEGRATION OF STIFF SYSTEMS OF ODES USING EXTENDED BACKWARD DIFFERENTIATION FORMULAS
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NUMERISCHE MATHEMATIK, 1980, 34 (03) : 235 - 246
[9] On computing the solubility of molecular systems subject to constraints using the extended Einstein crystal method
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Trout, Bernhardt L.
JOURNAL OF CHEMICAL PHYSICS, 2019, 150 (20):
[10] Evolution and development of complex computational systems using the paradigm of metabolic computing in Epigenetic Tracking
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Wrobel, Borys
ELECTRONIC PROCEEDINGS IN THEORETICAL COMPUTER SCIENCE, 2013, (130): : 27 - 34

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