We propose a notion of internal work for a generalized hyperelastic material, taking into account the topological structure of its singular locus via the Maslov class. This is based on the interpretation of the crossing of the singular locus as a phase transition.

SOME TOPOLOGICAL PROPERTIES OF GENERALIZED HYPERELASTIC MATERIALS

CARDIN, FRANCO;
1995

Abstract

We propose a notion of internal work for a generalized hyperelastic material, taking into account the topological structure of its singular locus via the Maslov class. This is based on the interpretation of the crossing of the singular locus as a phase transition.
1995
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11577/139389
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