S
Serge Preston
Researcher at Portland State University
Publications - 33
Citations - 123
Serge Preston is an academic researcher from Portland State University. The author has contributed to research in topics: Symmetry group & Noether's theorem. The author has an hindex of 7, co-authored 33 publications receiving 119 citations. Previous affiliations of Serge Preston include University of Illinois at Chicago.
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Curvature of the Weinhold metric for thermodynamical systems with 2 degrees of freedom
Manuel Santoro,Serge Preston +1 more
TL;DR: In this paper, the curvature of Weinhold (thermodynamical) metric is studied in the case of systems with two thermodynamical degrees of freedom and conditions for the Gauss curvature $R$ to be zero, positive or negative are worked out.
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Uniform materials and the multiplicative decomposition of the deformation gradient in finite elasto-plasticity
TL;DR: In this article, the relation between the multiplicative decomposition of the deformation gradient as a product of the elastic and plastic factors and the theory of uniform materials was analyzed. And the conditions of positivity of the internal dissipation terms related to the processes of plastic and metric evolution provided the anisotropic yield criteria.
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Material element model and the geometry of the entropy form
TL;DR: In this article, the authors analyzed and compared the model of the material (elastic) element and the entropy form developed by Coleman and Owen with that obtained by localizing the balance equations of the continuum thermodynamics.
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On Continuously Defective Elastic Crystals
Marek Elźanowski,Serge Preston +1 more
TL;DR: In this paper, the authors analyze the mathematical underpinnings of Davini's theory of defective crystals when the defectiveness of a kinematic state may be material point dependent.
Book ChapterDOI
Material Uniformity and the Concept of the Stress Space
Serge Preston,Marek Elżanowski +1 more
TL;DR: In this paper, the authors revisited the notion of the stress space, introduced by Schaefer and further developed by Kroner in the context of materials free of defects, and showed how to extend Kroner's approach to the case of the material body with inhomogeneities (defects).