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  1. Computational Mathematics and Modeling
  2. Computational Mathematics and Modeling : Volume 8
  3. Computational Mathematics and Modeling : Volume 8, Issue 1, January 1997
  4. Linearization method
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Computational Mathematics and Modeling : Volume 28
Computational Mathematics and Modeling : Volume 27
Computational Mathematics and Modeling : Volume 26
Computational Mathematics and Modeling : Volume 25
Computational Mathematics and Modeling : Volume 24
Computational Mathematics and Modeling : Volume 23
Computational Mathematics and Modeling : Volume 22
Computational Mathematics and Modeling : Volume 21
Computational Mathematics and Modeling : Volume 20
Computational Mathematics and Modeling : Volume 19
Computational Mathematics and Modeling : Volume 18
Computational Mathematics and Modeling : Volume 17
Computational Mathematics and Modeling : Volume 16
Computational Mathematics and Modeling : Volume 15
Computational Mathematics and Modeling : Volume 14
Computational Mathematics and Modeling : Volume 13
Computational Mathematics and Modeling : Volume 12
Computational Mathematics and Modeling : Volume 11
Computational Mathematics and Modeling : Volume 10
Computational Mathematics and Modeling : Volume 9
Computational Mathematics and Modeling : Volume 8
Computational Mathematics and Modeling : Volume 8, Issue 4, October 1997
Computational Mathematics and Modeling : Volume 8, Issue 3, July 1997
Computational Mathematics and Modeling : Volume 8, Issue 2, April 1997
Computational Mathematics and Modeling : Volume 8, Issue 1, January 1997
Linearization method
Optimization methods in a nonhomogeneous periodic stochastic control model
Variational and Hamiltonian models in the dynamics of magnetizable conducting fluid
Conservation theorems for magnetic field and vorticity in two-dimensional conducting fluid flows
Solution methods for two-player differential games
Mathematical modeling, nonlinear equations of evolution, and the dynamics of nuclear reactors
Dynamic chaos in relay systems with hysteresis
Adaptive control of a stochastic linear plant under uncertainty
Construction of active adaptation networks with application to inertial navigation systems

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Linearization method

Content Provider Springer Nature Link
Author Antipin, A. S.
Copyright Year 1997
Abstract The linearization method is considered in continuous and iterative forms. Its convergence to the solution of the convex programming problems is proved. Rate of convergence bounds are derived. A relationship with modified Lagrange function methods is established.
Starting Page 1
Ending Page 15
Page Count 15
File Format PDF
ISSN 1046283X
Journal Computational Mathematics and Modeling
Volume Number 8
Issue Number 1
e-ISSN 1573837X
Language English
Publisher Kluwer Academic Publishers-Plenum Publishers
Publisher Date 1997-01-01
Publisher Place New York
Access Restriction One Nation One Subscription (ONOS)
Subject Keyword Applications of Mathematics Computational Mathematics and Numerical Analysis Mathematical Modeling and Industrial Mathematics Optimization
Content Type Text
Resource Type Article
Subject Computational Mathematics
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