Author: I. Mesherski
Publisher:
ISBN: 9785030017280
Category : Mecanica - Problemas, ejercicios, etc
Languages : es
Pages : 559
Book Description
Problemas de mecánica teórica
Author: I. Mesherski
Publisher:
ISBN: 9785030017280
Category : Mecanica - Problemas, ejercicios, etc
Languages : es
Pages : 559
Book Description
Publisher:
ISBN: 9785030017280
Category : Mecanica - Problemas, ejercicios, etc
Languages : es
Pages : 559
Book Description
Problemas de mecánica teórica
Introduction to the Variational Formulation in Mechanics
Author: Edgardo O. Taroco
Publisher: John Wiley & Sons
ISBN: 1119600901
Category : Mathematics
Languages : en
Pages : 606
Book Description
Introduces readers to the fundamentals and applications of variational formulations in mechanics Nearly 40 years in the making, this book provides students with the foundation material of mechanics using a variational tapestry. It is centered around the variational structure underlying the Method of Virtual Power (MVP). The variational approach to the modeling of physical systems is the preferred approach to address complex mathematical modeling of both continuum and discrete media. This book provides a unified theoretical framework for the construction of a wide range of multiscale models. Introduction to the Variational Formulation in Mechanics: Fundamentals and Applications enables readers to develop, on top of solid mathematical (variational) bases, and following clear and precise systematic steps, several models of physical systems, including problems involving multiple scales. It covers: Vector and Tensor Algebra; Vector and Tensor Analysis; Mechanics of Continua; Hyperelastic Materials; Materials Exhibiting Creep; Materials Exhibiting Plasticity; Bending of Beams; Torsion of Bars; Plates and Shells; Heat Transfer; Incompressible Fluid Flow; Multiscale Modeling; and more. A self-contained reader-friendly approach to the variational formulation in the mechanics Examines development of advanced variational formulations in different areas within the field of mechanics using rather simple arguments and explanations Illustrates application of the variational modeling to address hot topics such as the multiscale modeling of complex material behavior Presentation of the Method of Virtual Power as a systematic tool to construct mathematical models of physical systems gives readers a fundamental asset towards the architecture of even more complex (or open) problems Introduction to the Variational Formulation in Mechanics: Fundamentals and Applications is a ideal book for advanced courses in engineering and mathematics, and an excellent resource for researchers in engineering, computational modeling, and scientific computing.
Publisher: John Wiley & Sons
ISBN: 1119600901
Category : Mathematics
Languages : en
Pages : 606
Book Description
Introduces readers to the fundamentals and applications of variational formulations in mechanics Nearly 40 years in the making, this book provides students with the foundation material of mechanics using a variational tapestry. It is centered around the variational structure underlying the Method of Virtual Power (MVP). The variational approach to the modeling of physical systems is the preferred approach to address complex mathematical modeling of both continuum and discrete media. This book provides a unified theoretical framework for the construction of a wide range of multiscale models. Introduction to the Variational Formulation in Mechanics: Fundamentals and Applications enables readers to develop, on top of solid mathematical (variational) bases, and following clear and precise systematic steps, several models of physical systems, including problems involving multiple scales. It covers: Vector and Tensor Algebra; Vector and Tensor Analysis; Mechanics of Continua; Hyperelastic Materials; Materials Exhibiting Creep; Materials Exhibiting Plasticity; Bending of Beams; Torsion of Bars; Plates and Shells; Heat Transfer; Incompressible Fluid Flow; Multiscale Modeling; and more. A self-contained reader-friendly approach to the variational formulation in the mechanics Examines development of advanced variational formulations in different areas within the field of mechanics using rather simple arguments and explanations Illustrates application of the variational modeling to address hot topics such as the multiscale modeling of complex material behavior Presentation of the Method of Virtual Power as a systematic tool to construct mathematical models of physical systems gives readers a fundamental asset towards the architecture of even more complex (or open) problems Introduction to the Variational Formulation in Mechanics: Fundamentals and Applications is a ideal book for advanced courses in engineering and mathematics, and an excellent resource for researchers in engineering, computational modeling, and scientific computing.
Host Bibliographic Record for Boundwith Item Barcode 30112087465842 and Others
Solved Problems in Lagrangian and Hamiltonian Mechanics
Author: Claude Gignoux
Publisher: Springer Science & Business Media
ISBN: 9048123933
Category : Science
Languages : en
Pages : 464
Book Description
The aim of this work is to bridge the gap between the well-known Newtonian mechanics and the studies on chaos, ordinarily reserved to experts. Several topics are treated: Lagrangian, Hamiltonian and Jacobi formalisms, studies of integrable and quasi-integrable systems. The chapter devoted to chaos also enables a simple presentation of the KAM theorem. All the important notions are recalled in summaries of the lectures. They are illustrated by many original problems, stemming from real-life situations, the solutions of which are worked out in great detail for the benefit of the reader. This book will be of interest to undergraduate students as well as others whose work involves mechanics, physics and engineering in general.
Publisher: Springer Science & Business Media
ISBN: 9048123933
Category : Science
Languages : en
Pages : 464
Book Description
The aim of this work is to bridge the gap between the well-known Newtonian mechanics and the studies on chaos, ordinarily reserved to experts. Several topics are treated: Lagrangian, Hamiltonian and Jacobi formalisms, studies of integrable and quasi-integrable systems. The chapter devoted to chaos also enables a simple presentation of the KAM theorem. All the important notions are recalled in summaries of the lectures. They are illustrated by many original problems, stemming from real-life situations, the solutions of which are worked out in great detail for the benefit of the reader. This book will be of interest to undergraduate students as well as others whose work involves mechanics, physics and engineering in general.
Teoría clásica de campos
Author: Lev Davidovich Landau
Publisher:
ISBN:
Category : Electromagnetic theory
Languages : es
Pages : 502
Book Description
Publisher:
ISBN:
Category : Electromagnetic theory
Languages : es
Pages : 502
Book Description
Teoria y problemas de mecanica teorica
Teoría y problemas de mecánica teórica
Author: Murray R. Spiegel
Publisher:
ISBN: 9780070918771
Category : Dinamica
Languages : es
Pages : 363
Book Description
Publisher:
ISBN: 9780070918771
Category : Dinamica
Languages : es
Pages : 363
Book Description
Física teórica. Mecánica
Author: L. D. Landau
Publisher: Reverte
ISBN: 8429190511
Category : Science
Languages : es
Pages : 208
Book Description
Este primer tomo del Curso de Física teórica está dedicado naturalmente a los fundamentos del tema, es decir a la Mecánica clásica newtoniana y contiene los problemas fundamentales de la Mecánica teórica: ecuaciones del movimiento del sólido y ecuaciones canónicas, y aborda los problemas clásicos de la teoría de los choques, así como la teoría de las pequeñas oscilaciones lineales y no lineales.
Publisher: Reverte
ISBN: 8429190511
Category : Science
Languages : es
Pages : 208
Book Description
Este primer tomo del Curso de Física teórica está dedicado naturalmente a los fundamentos del tema, es decir a la Mecánica clásica newtoniana y contiene los problemas fundamentales de la Mecánica teórica: ecuaciones del movimiento del sólido y ecuaciones canónicas, y aborda los problemas clásicos de la teoría de los choques, así como la teoría de las pequeñas oscilaciones lineales y no lineales.