A graduate-level text on Finite Elasticity, suitable for graduate students, post-doctoral associates and researchers. Introduces the reader to the basic elements of this central topic, which serves as a template for a host of theories in Solid Mechanics.
A graduate-level text on Finite Elasticity, suitable for graduate students, post-doctoral associates and researchers. Introduces the reader to the basic elements of this central topic, which serves as a template for a host of theories in Solid Mechanics.
David J. Steigmann is Professor of Mechanical Engineering at University of California at Berkeley. He has published extensively within his research interests, including finite elasticity, thin shells, the plasticity theory, and tensile structures. He sits on the editorial boards of ZAMP, Journal of Elasticity, Journal of the Mechanics of Materials and Structures, among others.
Inhaltsangabe
* 1: Concept of an elastic material * 2: Observers and invariance * 3: Mechanical power and hyperelasticity * 4: Material symmetry * 5: Fiber symmetry * 6: Stress response in the presence of local constraints on the deformation * 7: Some boundary-value problems for uniform isotropic incompressible materials * 8: Some examples involving uniform, compressible isotropic materials * 9: Material stability, strong ellipticity and smoothness of equilibria * 10: Membrane theory * 11: Stability and the energy criterion * 12: Linearized theory, the second variation and bifurcation of equilibria * 13: Elements of plasticity theory
* 1: Concept of an elastic material * 2: Observers and invariance * 3: Mechanical power and hyperelasticity * 4: Material symmetry * 5: Fiber symmetry * 6: Stress response in the presence of local constraints on the deformation * 7: Some boundary-value problems for uniform isotropic incompressible materials * 8: Some examples involving uniform, compressible isotropic materials * 9: Material stability, strong ellipticity and smoothness of equilibria * 10: Membrane theory * 11: Stability and the energy criterion * 12: Linearized theory, the second variation and bifurcation of equilibria * 13: Elements of plasticity theory
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