Morton E. Gurtin (Pennsylvania Carnegie Mellon University), Eliot Fried (Montreal McGill University), Lallit Anand (Massachusetts Institute of Technology)
The Mechanics and Thermodynamics of Continua
Morton E. Gurtin (Pennsylvania Carnegie Mellon University), Eliot Fried (Montreal McGill University), Lallit Anand (Massachusetts Institute of Technology)
The Mechanics and Thermodynamics of Continua
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A consolidated treatment of continuum mechanics and thermodynamics that stresses the universal status of the basic balances and the entropy imbalance. The Mechanics and Thermodynamics of Continua is written for engineers, physicists and mathematicians.
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A consolidated treatment of continuum mechanics and thermodynamics that stresses the universal status of the basic balances and the entropy imbalance. The Mechanics and Thermodynamics of Continua is written for engineers, physicists and mathematicians.
Produktdetails
- Produktdetails
- Verlag: Cambridge University Press
- Seitenzahl: 718
- Erscheinungstermin: 28. Januar 2014
- Englisch
- Abmessung: 260mm x 183mm x 43mm
- Gewicht: 1646g
- ISBN-13: 9780521405980
- ISBN-10: 052140598X
- Artikelnr.: 26572775
- Verlag: Cambridge University Press
- Seitenzahl: 718
- Erscheinungstermin: 28. Januar 2014
- Englisch
- Abmessung: 260mm x 183mm x 43mm
- Gewicht: 1646g
- ISBN-13: 9780521405980
- ISBN-10: 052140598X
- Artikelnr.: 26572775
Morton E. Gurtin is the Alumni Professor Emeritus of Mathematics at Carnegie Mellon University. His research concerns nonlinear continuum mechanics and thermodynamics, with recent emphasis on applications to problems in materials science. Among his many awards are the 2004 Timoshenko Medal of the American Society of Mechanical Engineers (ASME) 'in recognition of distinguished contributions to the field of applied mechanics'; the Agostinelli Prize (an annual prize in pure and applied mathematics and mathematical physics); Accademia Nazionale dei Lincei, Italy; Dottore Honoris Causa, Civil Engineering, University of Rome; Distinguished Graduate School Alumnus Award, Brown University; and the Richard Moore Education Award, Carnegie Mellon University. In addition to his numerous archival research publications, Professor Gurtin is the author of Configurational Forces as Basic Concepts in Continuum Physics, An Introduction to Continuum Mechanics, Thermomechanics of Evolving Phase Boundaries in the Plane, Topics in Finite Elasticity, The Linear Theory of Elasticity, Handbuch der Physik, Volume VIa/2, and Wave Propagation in Dissipative Materials (with B. D. Coleman, I. Herrera, and C. Truesdell).
Part I. Vector and Tensor Algebra
Part II. Vector and Tensor Analysis
Part III. Kinematics
Part IV. Basic Mechanical Principles
Part V. Basic Thermodynamical Principles
Part VI. Mechanical and Thermodynamical Laws at a Shock Wave
Part VII. Basic Requirements for Developing Physically Meaningful Constitutive Theories
Part VIII. Rigid Heat Conductors
Part IX. The Mechanical Theory of Compressible and Incompressible Fluids
Part X. Mechanical Theory of Elastic Solids
Part XI. Thermoelasticity
Part XII. Species Diffusion Coupled to Elasticity
Part XIII. Theory of Isotropic Plastic Solids Undergoing Small Deformations
Part XIV. Small Deformation, Isotropic Plasticity Based on the Principle of Virtual Power
Part XV. Small Deformation, Isotropic Plasticity Based on the Principle of Virtual Power
Part XVI. Large-Deformation Theory of Isotropic Plastic Solids
Part XVII. Theory of Single Crystals Undergoing Small Deformations
Part XVIII. Single Crystals Undergoing Large Deformations.
Part II. Vector and Tensor Analysis
Part III. Kinematics
Part IV. Basic Mechanical Principles
Part V. Basic Thermodynamical Principles
Part VI. Mechanical and Thermodynamical Laws at a Shock Wave
Part VII. Basic Requirements for Developing Physically Meaningful Constitutive Theories
Part VIII. Rigid Heat Conductors
Part IX. The Mechanical Theory of Compressible and Incompressible Fluids
Part X. Mechanical Theory of Elastic Solids
Part XI. Thermoelasticity
Part XII. Species Diffusion Coupled to Elasticity
Part XIII. Theory of Isotropic Plastic Solids Undergoing Small Deformations
Part XIV. Small Deformation, Isotropic Plasticity Based on the Principle of Virtual Power
Part XV. Small Deformation, Isotropic Plasticity Based on the Principle of Virtual Power
Part XVI. Large-Deformation Theory of Isotropic Plastic Solids
Part XVII. Theory of Single Crystals Undergoing Small Deformations
Part XVIII. Single Crystals Undergoing Large Deformations.
Part I. Vector and Tensor Algebra
Part II. Vector and Tensor Analysis
Part III. Kinematics
Part IV. Basic Mechanical Principles
Part V. Basic Thermodynamical Principles
Part VI. Mechanical and Thermodynamical Laws at a Shock Wave
Part VII. Basic Requirements for Developing Physically Meaningful Constitutive Theories
Part VIII. Rigid Heat Conductors
Part IX. The Mechanical Theory of Compressible and Incompressible Fluids
Part X. Mechanical Theory of Elastic Solids
Part XI. Thermoelasticity
Part XII. Species Diffusion Coupled to Elasticity
Part XIII. Theory of Isotropic Plastic Solids Undergoing Small Deformations
Part XIV. Small Deformation, Isotropic Plasticity Based on the Principle of Virtual Power
Part XV. Small Deformation, Isotropic Plasticity Based on the Principle of Virtual Power
Part XVI. Large-Deformation Theory of Isotropic Plastic Solids
Part XVII. Theory of Single Crystals Undergoing Small Deformations
Part XVIII. Single Crystals Undergoing Large Deformations.
Part II. Vector and Tensor Analysis
Part III. Kinematics
Part IV. Basic Mechanical Principles
Part V. Basic Thermodynamical Principles
Part VI. Mechanical and Thermodynamical Laws at a Shock Wave
Part VII. Basic Requirements for Developing Physically Meaningful Constitutive Theories
Part VIII. Rigid Heat Conductors
Part IX. The Mechanical Theory of Compressible and Incompressible Fluids
Part X. Mechanical Theory of Elastic Solids
Part XI. Thermoelasticity
Part XII. Species Diffusion Coupled to Elasticity
Part XIII. Theory of Isotropic Plastic Solids Undergoing Small Deformations
Part XIV. Small Deformation, Isotropic Plasticity Based on the Principle of Virtual Power
Part XV. Small Deformation, Isotropic Plasticity Based on the Principle of Virtual Power
Part XVI. Large-Deformation Theory of Isotropic Plastic Solids
Part XVII. Theory of Single Crystals Undergoing Small Deformations
Part XVIII. Single Crystals Undergoing Large Deformations.