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Titlebook: Ginzburg-Landau Phase Transition Theory and Superconductivity; Karl-Heinz Hoffmann,Qi Tang Book 2001 Springer Science+Business Media New Y

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書目名稱Ginzburg-Landau Phase Transition Theory and Superconductivity
編輯Karl-Heinz Hoffmann,Qi Tang
視頻videohttp://file.papertrans.cn/386/385764/385764.mp4
叢書名稱International Series of Numerical Mathematics
圖書封面Titlebook: Ginzburg-Landau Phase Transition Theory and Superconductivity;  Karl-Heinz Hoffmann,Qi Tang Book 2001 Springer Science+Business Media New Y
描述The theory of complex Ginzburg-Landau type phase transition and its applica- tions to superconductivity and superfluidity has been a topic of great interest to theoretical physicists and has been continuously and persistently studied since the 1950s. Today, there is an abundance of mathematical results spread over numer- ous scientific journals. However, before 1992, most of the studies concentrated on formal asymptotics or linear analysis. Only isolated results by Berger, Jaffe and Taubes and some of their colleagues touched the nonlinear aspects in great detail. In 1991, a physics seminar given by Ed Copeland at Sussex University inspired Q. Tang, the co-author of this monograph, to study the subject. Independently in Munich, K.-H. Hoffmann and his collaborators Z. Chen and J. Liang started to work on the topic at the same time. Soon it became clear that at that time, groups of mathematicians at Oxford and Virginia Tech had already studied the subject for a couple of years. They inspired experts in interface phase transition problems and their combined effort established a rigorous mathematical framework for the Ginzburg-Landau system. At the beginning Q. Tang collaborated with C
出版日期Book 2001
關(guān)鍵詞Ingenieurwissenschaften; London equation; Meissner effect; Numerische Analysis; Superconductor; calculus;
版次1
doihttps://doi.org/10.1007/978-3-0348-8274-3
isbn_softcover978-3-0348-9499-9
isbn_ebook978-3-0348-8274-3Series ISSN 0373-3149 Series E-ISSN 2296-6072
issn_series 0373-3149
copyrightSpringer Science+Business Media New York 2001
The information of publication is updating

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https://doi.org/10.1007/978-3-662-41175-9In this chapter, we establish some basic mathematical results such as existence of solutions and the vortex structure exhibited by the solutions. Some relationships between the applied magnetic field and the solutions will also be studied.
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Introduction,Before starting formally our introduction, we define some mathematical symbols that will be used throughout this book.
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Pinning Theory,In Chapter 6, we have discussed the location of vortices when the G-L parameter κ tends to ∞. We have obtained a renormalized energy and we claimed that any configuration of the vortices must minimize the corresponding renormalized energy.
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