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Problems of Nonlinear Deformation: The Continuation Method Applied to Nonlinear Problems in Solid Mechanics - Softcover

 
9789401056816: Problems of Nonlinear Deformation: The Continuation Method Applied to Nonlinear Problems in Solid Mechanics

Inhaltsangabe

Interest in nonlinear problems in mechanics has been revived and intensified by the capacity of digital computers. Consequently, a question offundamental importance is the development of solution procedures which can be applied to a large class of problems. Nonlinear problems with a parameter constitute one such class. An important aspect of these problems is, as a rule, a question of the variation of the solution when the parameter is varied. Hence, the method of continuing the solution with respect to a parameter is a natural and, to a certain degree, universal tool for analysis. This book includes details of practical problems and the results of applying this method to a certain class of nonlinear problems in the field of deformable solid mechanics. In the Introduction, two forms of the method are presented, namely continu­ ous continuation, based on the integration of a Cauchy problem with respect to a parameter using explicit schemes, and discrete continuation, implementing step­ wise processes with respect to a parameter with the iterative improvement of the solution at each step. Difficulties which arise in continuing the solution in the neighbourhood of singular points are discussed and the problem of choosing the continuation parameter is formulated.

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Críticas

` Problems in Nonlinear Deformation should be of value to those interested in nonlinear problems of small strain elastic deformation of solids. It may also be a useful reference for graduate students working in certain areas of applied mechanics. '
Applied Mechanics Review

Reseña del editor

Interest in nonlinear problems in mechanics has been revived and intensified by the capacity of digital computers. Consequently, a question offundamental importance is the development of solution procedures which can be applied to a large class of problems. Nonlinear problems with a parameter constitute one such class. An important aspect of these problems is, as a rule, a question of the variation of the solution when the parameter is varied. Hence, the method of continuing the solution with respect to a parameter is a natural and, to a certain degree, universal tool for analysis. This book includes details of practical problems and the results of applying this method to a certain class of nonlinear problems in the field of deformable solid mechanics. In the Introduction, two forms of the method are presented, namely continu­ ous continuation, based on the integration of a Cauchy problem with respect to a parameter using explicit schemes, and discrete continuation, implementing step­ wise processes with respect to a parameter with the iterative improvement of the solution at each step. Difficulties which arise in continuing the solution in the neighbourhood of singular points are discussed and the problem of choosing the continuation parameter is formulated.

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  • VerlagSpringer
  • Erscheinungsdatum2012
  • ISBN 10 9401056811
  • ISBN 13 9789401056816
  • EinbandTapa blanda
  • SpracheEnglisch
  • Anzahl der Seiten276
  • Kontakt zum HerstellerNicht verfügbar

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9780792309475: Problems of Nonlinear Deformation: The Continuation Method Applied to Nonlinear Problems in Solid Mechanics

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ISBN 10:  0792309472 ISBN 13:  9780792309475
Verlag: Springer, 1991
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V. I. Shalashilin
Verlag: Springer Netherlands, 2012
ISBN 10: 9401056811 ISBN 13: 9789401056816
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Taschenbuch. Zustand: Neu. Druck auf Anfrage Neuware - Printed after ordering - Interest in nonlinear problems in mechanics has been revived and intensified by the capacity of digital computers. Consequently, a question offundamental importance is the development of solution procedures which can be applied to a large class of problems. Nonlinear problems with a parameter constitute one such class. An important aspect of these problems is, as a rule, a question of the variation of the solution when the parameter is varied. Hence, the method of continuing the solution with respect to a parameter is a natural and, to a certain degree, universal tool for analysis. This book includes details of practical problems and the results of applying this method to a certain class of nonlinear problems in the field of deformable solid mechanics. In the Introduction, two forms of the method are presented, namely continu ous continuation, based on the integration of a Cauchy problem with respect to a parameter using explicit schemes, and discrete continuation, implementing step wise processes with respect to a parameter with the iterative improvement of the solution at each step. Difficulties which arise in continuing the solution in the neighbourhood of singular points are discussed and the problem of choosing the continuation parameter is formulated. Artikel-Nr. 9789401056816

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Grigolyuk, E.I.; Shalashilin, V.I.
Verlag: Springer, 2012
ISBN 10: 9401056811 ISBN 13: 9789401056816
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