2020
DOI: 10.4236/jamp.2020.812203
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On the Caginalp for a Conserve Phase-Field with a Polynomial Potentiel of Order 2<i>p</i> - 1

Abstract: Our aim in this paper is to study on the Caginalp for a conserved phase-field with a polynomial potentiel of order 2p − 1. In this part, one treats the conservative version of the problem of generalized phase field. We consider a regular potential, more precisely a polynomial term of the order 2p − 1 with edge conditions of Dirichlet type. Existence and uniqueness are analyzed. More precisely, we precisely, we prove the existence and uniqueness of solutions.

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