@article{695135,
      recid = {695135},
      author = {Hashiguchi, Koichi.},
      title = {Elastoplasticity theory [electronic resource] /},
      publisher = {Springer,},
      address = {Berlin :},
      pages = {1 online resource (466 pages).},
      year = {2014},
      abstract = {This book was written to serve as the standard textbook of  elastoplasticity for students, engineers and researchers in  the field of applied mechanics. The second edition is  improved thoroughly from the first edition by selecting the  standard theories from various formulations and models,  which are required to study essentials of the  elastoplasticity steadily and effectively and which will  remain universally in the history of elastoplasticity.  Explanations of physical concepts in elastoplasticity are  explained in detail and formulations and  derivations/transformations for all equations are given  without abbreviations. It opens with an explanation of  vector-tensor analysis and continuum mechanics as a  foundation to study elastoplasticity theory, extending over  various strain and stress tensors and the substantial  physical meanings of objective and corotational rates of  tensor. Subsequently, conventional and unconventional  elastoplasticity theories are explained comprehensively for  the description of general loading behavior covering  monotonic, cyclic and non-proportional loading processes.  Fundamental notions such as continuity and smoothness  conditions, decomposition of deformation into elastic and  plastic parts, the associated flow rule, the loading  criterion and the anisotropy are described with their  mechanical interpretations. Further, explicit constitutive  equations of metals and soils which are typical  elastoplastic materials are also explained in detail as an  engineering practice for the mechanical design of  mechanical and civil engineering structures. Constitutive  equations of friction between solid bodies are also  described since boundary value problems are accompanied  with friction phenomenon in general. Finally, the  return-mapping algorithm, the consistent tangent operators  and the objective time-integration algorithm of rate  tensor, etc. are explained comprehensively, which enforce  the FEM analyses.},
      url = {http://library.usi.edu/record/695135},
}