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2010, ISBN: 9048184908

[EAN: 9789048184903], Neubuch, [SC: 0.0], [PU: Springer Netherlands], COMPUTERPROGRAMS; DYNAMICS; FINITEELEMENTS; INELASTICITY; LINEARALGEBRA; MODEL; MODELING; OPERATOR; SOLIDS; TEXTBOOK;… Meer...

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Adnan Ibrahimbegovic:

Nonlinear Solid Mechanics : Theoretical Formulations and Finite Element Solution Methods - pocketboek

2010, ISBN: 9048184908

[EAN: 9789048184903], Neubuch, [PU: Springer Netherlands], COMPUTERPROGRAMS; DYNAMICS; FINITEELEMENTS; INELASTICITY; LINEARALGEBRA; MODEL; MODELING; OPERATOR; SOLIDS; TEXTBOOK; THERMODYNA… Meer...

NEW BOOK. Verzendingskosten:Versandkostenfrei. (EUR 0.00) AHA-BUCH GmbH, Einbeck, Germany [51283250] [Rating: 5 (von 5)]
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Adnan Ibrahimbegovic:
Nonlinear Solid Mechanics - pocketboek

2010

ISBN: 9048184908

[EAN: 9789048184903], Neubuch, [PU: Springer Netherlands], COMPUTERPROGRAMS DYNAMICS FINITEELEMENTS INELASTICITY LINEARALGEBRA MODEL MODELING OPERATOR SOLIDS TEXTBOOK THERMODYNAMICS INFOR… Meer...

NEW BOOK. Verzendingskosten:Versandkostenfrei. (EUR 0.00) moluna, Greven, Germany [73551232] [Rating: 5 (von 5)]
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Adnan Ibrahimbegovic:
Nonlinear Solid Mechanics - pocketboek

2010, ISBN: 9048184908

[EAN: 9789048184903], Neubuch, [PU: Springer Netherlands], COMPUTERPROGRAMS DYNAMICS FINITEELEMENTS INELASTICITY LINEARALGEBRA MODEL MODELING OPERATOR SOLIDS TEXTBOOK THERMODYNAMICS INFOR… Meer...

NEW BOOK. Verzendingskosten:Versandkostenfrei. (EUR 0.00) moluna, Greven, Germany [73551232] [Rating: 5 (von 5)]
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2010, ISBN: 9789048184903

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Bijzonderheden over het boek
Nonlinear Solid Mechanics

Nonlinear Solid Mechanics This book offers a recipe for constructing the numerical models for representing the complex nonlinear behavior of structures and their components, represented as deformable solid bodies. Its appeal extends to those interested in linear problems of mechanics.

Gedetalleerde informatie over het boek. - Nonlinear Solid Mechanics


EAN (ISBN-13): 9789048184903
ISBN (ISBN-10): 9048184908
Gebonden uitgave
pocket book
Verschijningsjaar: 2010
Uitgever: Springer
596 Bladzijden
Gewicht: 0,821 kg
Taal: eng/Englisch

Boek bevindt zich in het datenbestand sinds 2012-02-01T13:42:24+01:00 (Amsterdam)
Detailpagina laatst gewijzigd op 2022-02-04T19:52:21+01:00 (Amsterdam)
ISBN/EAN: 9789048184903

ISBN - alternatieve schrijfwijzen:
90-481-8490-8, 978-90-481-8490-3


Gegevens van de uitgever

Auteur: Adnan Ibrahimbegovic
Titel: Solid Mechanics and Its Applications; Nonlinear Solid Mechanics; Mécanique des solides déformables: formulation théorique et resolution numérique par éléments finis - Theoretical Formulations and Finite Element Solution Methods
Uitgeverij: Springer; Springer Netherland
574 Bladzijden
Verschijningsjaar: 2010-12-15
Dordrecht; NL
Gedrukt / Gemaakt in
Gewicht: 1,820 kg
Taal: Engels
85,55 € (DE)
87,95 € (AT)
133,13 CHF (CH)
POD
XX, 574 p.

BC; Previously published in hardcover; Hardcover, Softcover / Informatik, EDV/Allgemeines, Lexika; Numerische Mathematik; Verstehen; computer programs; dynamics; finite elements; inelasticity; linear algebra; mechanics; model; modeling; nonlinear; operator; solids; textbook; thermodynamics; B; Computational Science and Engineering; Solid Mechanics; Computational Intelligence; Calculus of Variations and Optimal Control; Optimization; Structural Materials; Computational Science and Engineering; Solid Mechanics; Computational Intelligence; Calculus of Variations and Optimization; Structural Materials; Mathematics and Statistics; Maschinenbau: Festkörpermechanik; Künstliche Intelligenz; Optimierung; Materialwissenschaft; BB

1 Introduction; 1.1 Motivation and objectives; 1.2 Outline of the main topics; 1.3 Further studies recommendations; 1.4 Summary of main notations; 2 Boundary value problem in linear and nonlinear elasticity; 2.1 Boundary value problem in elasticity with small displacement gradients; 2.1.1 Domain and boundary conditions; 2.1.2 Strong form of boundary value problem in 1D elasticity; 2.1.3 Weak form of boundary value problem in 1D elasticity and the principle of virtual work; 2.1.4 Variational formulation of boundary value problem in 1D elasticity and principle of minimum potential energy; 2.2 Finite element solution of boundary value problems in 1D linear and nonlinear elasticity; 2.2.1 Qualitative methods of functional analysis for solution existence and uniqueness; 2.2.2 Approximate solution construction by Galerkin, Ritz and finite element methods; 2.2.3 Approximation error and convergence of finite element method; 2.2.4 Solving a system of linear algebraic equations by Gauss elimination method; 2.2.5 Solving a system of nonlinear algebraic equations by incremental analysis; 2.2.6 Solving a system of nonlinear algebraic equations by Newton's iterative method; 2.3 Implementation of finite element method in ID boundary value problems; 2.3.1 Local or elementary description; 2.3.2 Consistence of finite element approximation; 2.3.3 Equivalent nodal external load vector; 2.3.4 Higher order finite elements; 2.3.5 Role of numerical integration; 2.3.6 Finite element assembly procedure; 2.4 Boundary value problems in 2D and 3D elasticity; 2.4.1 Tensor, index and matrix notations; 2.4.2 Strong form of a boundary value problem in 2D and 3D elasticity; 2.4.3 Weak form of boundary value problem in 2D and 3D elasticity; 2.5 Detailed aspects of the finite element method; 2.5.1 Isoparametric finite elements; 2.5.2 Order of numerical integration; 2.5.3 The patch test; 2.5.4 Hu-Washizu (mixed) variational principle and method of incompatible modes; 2.5.5 Hu-Washizu (mixed)variational principle and assumed strain method for quasi-incompressible behavior; 3 Inelastic behavior at small strains; 3.1 Boundary value problem in thermomechanics; 3.1.1 Rigid conductor and heat equation; 3.1.2 Numerical solution by time-integration scheme for heat transfer problem; 3.1.3 Thermo-mechanical coupling in elasticity; 3.1.4 Thermodynamics potentials in elasticity; 3.1.5 Thermodynamics of inelastic behavior: constitutive models with internal variables; 3.1.6 Internal variables in viscoelasticity; 3.1.7 Internal variables in viscoplasticity; 3.2 1D models of perfect plasticity and plasticity with hardening; 3.2.1 1D perfect plasticity; 3.2.2 1D plasticity with isotropic hardening; 3.2.3 Boundary value problem for 1D plasticity; 3.3 3D plasticity; 3.3.1 Standard format of 3D plasticity model: Prandtl-Reuss equations; 3.3.2 J2 plasticity model with von Mises plasticity criterion; 3.3.3 Implicit backward Euler scheme and operator split for von Mises plasticity; 3.3.4 Finite element numerical implementation in 3D plasticity; 3.4 Refined models of 3D plasticity; 3.4.1 Nonlinear isotropic hardening; 3.4.2 Kinematic hardening; 3.4.3 Plasticity model dependent on rate of deformation or viscoplasticity; 3.4.4 Multi-surface plasticity criterion; 3.4.5 Plasticity model with nonlinear elastic response; 3.5 Damage models; 3.5.1 1D damage model; 3.5.2 3D damage model; 3.5.3 Refinements of 3D damage model; 3.5.4 Isotropic damage model of Kachanov; 3.5.5 Numerical examples: damage model combining isotropic and multisurface criteria; 3.6 Coupled plasticity-damage model; 3.6.1 Theoretical formulation of 3D coupled model; 3.6.2 Time integration of stress for coupled plasticitydamagemodel; 3.6.3 Direct stress interpolation for coupled plasticitydamagemodel; 4 Large displacements and deformations; 4.1 Kinematics of large displacements; 4.1.1 Motion in large displacements; 4.1.2 Deformation gradient; 4.1.3 Large deformation measures; 4.2 Equilibrium equations

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