Numerical Continuum Mechanics: De Gruyter Studies in Mathematical Physics, cartea 15
Autor Vladimir N. Kukudzhanov Traducere de Alexei Zhuroven Mixed media product – 7 mar 2013
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Specificații
ISBN-13: 9783110273397
ISBN-10: 311027339X
Ilustrații: Includes a print version and an ebook
Dimensiuni: 170 x 240 mm
Ediția:
Editura: De Gruyter
Seria De Gruyter Studies in Mathematical Physics
Locul publicării:Berlin/Boston
ISBN-10: 311027339X
Ilustrații: Includes a print version and an ebook
Dimensiuni: 170 x 240 mm
Ediția:
Editura: De Gruyter
Seria De Gruyter Studies in Mathematical Physics
Locul publicării:Berlin/Boston
Notă biografică
Vladimir N. Kukudzhanov, Ishlinsky Institute for Problems in Mechanics, Russia.
Cuprins
AD> Preface Notation
Part I. Basic equations of continuum mechanics Chapter 1. Basic equations of continuum media
Part II. Theory of finite-difference schemes Chapter 2. The basics of the theory of finite-difference schemes Chapter 3. Methods for solving systems of algebraic equations Chapter 4. Methods for solving boundary value problems for systems of differential equations
Part III. Finite-difference methods for solving nonlinear evolution equations of continuum mechanics Chapter 5. Wave propagation problems Chapter 6. Finite-difference splitting method for solving dynamic and quasistatic boundary value problems Chapter 7. Solution of elastoplastic dynamic and quasistatic problems with finite deformations
References
Part I. Basic equations of continuum mechanics Chapter 1. Basic equations of continuum media
Part II. Theory of finite-difference schemes Chapter 2. The basics of the theory of finite-difference schemes Chapter 3. Methods for solving systems of algebraic equations Chapter 4. Methods for solving boundary value problems for systems of differential equations
Part III. Finite-difference methods for solving nonlinear evolution equations of continuum mechanics Chapter 5. Wave propagation problems Chapter 6. Finite-difference splitting method for solving dynamic and quasistatic boundary value problems Chapter 7. Solution of elastoplastic dynamic and quasistatic problems with finite deformations
References