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首页> 外文期刊>Quarterly of Applied Mathematics >Global solvability of a dissipative Fremond model for shape memory alloys. Part I: mathematical formulation and uniqueness
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Global solvability of a dissipative Fremond model for shape memory alloys. Part I: mathematical formulation and uniqueness

机译:形状记忆合金耗散性Fremond模型的整体可解性。第一部分:数学公式和唯一性

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摘要

The mathematical formulation of a dissipative Fremond model for shape memory alloys is given in terms of an initial and boundary values problem. Uniqueness of sufficiently regular solutions is proved by use of a contracting estimates procedure in the case when quadratic dissipative contributions are neglected in the energy balance. The related existence result is only established while its proof will be detailed by the author in a subsequent paper.
机译:根据初始值和边界值问题,给出了形状记忆合金耗散性Fremond模型的数学公式。在能量平衡中忽略二次耗散贡献的情况下,通过使用收缩估计程序可以证明足够规则的解决方案的唯一性。仅在建立相关的存在结果的同时,其证明将由作者在随后的论文中详细介绍。

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