Uniqueness of weak solutions to the cauchy problem for the 3-D time-dependent ginzburg-landau model for superconductivity

Jishan Fan; Tohru Ozawa

Uniqueness of weak solutions to the cauchy problem for the 3-D time-dependent ginzburg-landau model for superconductivity

Jishan Fan, Tohru Ozawa

先進理工学部

研究成果: Article › 査読

3 被引用数 (Scopus)

抄録

We prove some uniqueness results for the Cauchy problem for the 3-D time-dependent Ginzburg-Landau (TDGL) model for superconductivity with the choice of the Lorentz gauge in the multiplier spaces (Morrey spaces) and in the inhomogeneous Besov spaces, respectively.

本文言語	English
ページ（範囲）	27-34
ページ数	8
ジャーナル	Differential and Integral Equations
巻	22
号	1-2
出版ステータス	Published - 2009 1月 1

ASJC Scopus subject areas

分析
応用数学

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引用スタイル

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title = "Uniqueness of weak solutions to the cauchy problem for the 3-D time-dependent ginzburg-landau model for superconductivity",

abstract = "We prove some uniqueness results for the Cauchy problem for the 3-D time-dependent Ginzburg-Landau (TDGL) model for superconductivity with the choice of the Lorentz gauge in the multiplier spaces (Morrey spaces) and in the inhomogeneous Besov spaces, respectively.",

author = "Jishan Fan and Tohru Ozawa",

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AB - We prove some uniqueness results for the Cauchy problem for the 3-D time-dependent Ginzburg-Landau (TDGL) model for superconductivity with the choice of the Lorentz gauge in the multiplier spaces (Morrey spaces) and in the inhomogeneous Besov spaces, respectively.

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ER -

Uniqueness of weak solutions to the cauchy problem for the 3-D time-dependent ginzburg-landau model for superconductivity

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