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Nonlinear Continuum Mechanics

Autor Carlos Agelet de Saracibar
en Limba Engleză Paperback – 23 aug 2024

This textbook on Continuum Mechanics presents 9 chapters. Chapters 1 and 2 are devoted to Tensor Algebra and Tensor Analysis. Part I of the book includes the next 3 chapters. All the content here is valid for both solid and fluid materials. At the end of Part I, the reader should be able to set up in local spatial/material form, the fundamental governing equations and inequalities for a Continuum Mechanics problem. Part II of the book, Chapters 6 to 10, is devoted to presenting some nonlinear constitutive models for Nonlinear Solid Mechanics, including Finite Deformation Hyperelasticity, Finite Deformation Plasticity, Finite Deformation Coupled Thermoplasticity, and Finite Deformation Contact Mechanics. The constitutive equations are derived within a thermodynamically consistent framework. Finite deformation elastoplasticity models are based on a multiplicative decomposition of the deformation gradient and the notion of an intermediate configuration. Different formulations based on the intermediate configuration, the current or spatial configuration, and the material configuration are considered. The last chapter is devoted to Variational Methods in Solid Mechanics, a fundamental topic in Computational Mechanics. The book may be used as a textbook for an advanced Master’s course on Nonlinear Continuum Mechanics for graduate students in Civil, Mechanical or Aerospace Engineering, Applied Mathematics, or Applied Physics, with an interest in Continuum Mechanics and Computational Mechanics.
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Specificații

ISBN-13: 9783031152092
ISBN-10: 3031152093
Pagini: 364
Dimensiuni: 155 x 235 x 19 mm
Greutate: 0.62 kg
Ediția:2023
Editura: Springer International Publishing

Cuprins

Chapter 1: Tensor Algebra.- Chapter 2: Tensor Analysis.- Chapter3: Kinematics.- Chapter 4: Stresses.- Chapter 5: Balance Principles.- Chapter 6: Finite Deformation Hyperelasticity.- Chapter 7: Finite Deformation Plasticity.- Chapter 8: Finite Deformation Coupled Thermoplasticity.- Chapter 9: Finite Deformation Contact Mechanics.- Chapter 10: Variational Methods. 

Notă biografică

Carlos Agelet de Saracibar is Full Professor of Continuum Mechanics and Structural Analysis at the Escuela Técnica Superior de Ingenieros de Caminos, Canales y Puertos, UPC BarcelonaTech. He is also Head of the Specific Research Center Computational Continuum Mechanics (MC)2-UPC. He has participated in several funded European, national, and regional research projects, mainly related to the application of the finite element method (FEM) to computational modeling and numerical simulation of coupled thermo-mechanical problems, in particular to the numerical simulation of industrial metal forming processes, such as sheet metal forming (SMF), casting and solidification (gravity casting, low-pressure die casting, high-pressure die casting, lost foam casting), laser heat forming (LHF), shaped metal deposition (SMD), welding, friction stir welding (FSW), and additive manufacturing (AM) processes.

Textul de pe ultima copertă


This textbook on Continuum Mechanics presents 9 chapters. Chapters 1 and 2 are devoted to Tensor Algebra and Tensor Analysis. Part I of the book includes the next 3 chapters. All the content here is valid for both solid and fluid materials. At the end of Part I, the reader should be able to set up in local spatial/material form, the fundamental governing equations and inequalities for a Continuum Mechanics problem. Part II of the book, Chapters 6 to 10, is devoted to presenting some nonlinear constitutive models for Nonlinear Solid Mechanics, including Finite Deformation Hyperelasticity, Finite Deformation Plasticity, Finite Deformation Coupled Thermoplasticity, and Finite Deformation Contact Mechanics. The constitutive equations are derived within a thermodynamically consistent framework. Finite deformation elastoplasticity models are based on a multiplicative decomposition of the deformation gradient and the notion of an intermediate configuration. Different formulations based on the intermediate configuration, the current or spatial configuration, and the material configuration are considered. The last chapter is devoted to Variational Methods in Solid Mechanics, a fundamental topic in Computational Mechanics. The book may be used as a textbook for an advanced Master’s course on Nonlinear Continuum Mechanics for graduate students in Civil, Mechanical or Aerospace Engineering, Applied Mathematics, or Applied Physics, with an interest in Continuum Mechanics and Computational Mechanics.

Caracteristici

Presents nonlinear constitutive models for Nonlinear Solid Mechanics Based on the author's lecture notes taught at the Technical University of Catalonia, Spain Contains exercises at the end of each chapter