Classification of phase transitions in thin structures with
small Ginzburg-Landau parameter
Classification of phase transitions in thin structures with
small Ginzburg-Landau parameter
Thin superconducting structures are considered. We compute the limit where the thickness and the Ginzburg-Landau parameter tend simultaneously to zero with a preferred scaling. The new equations enable us to divide the parameter space into regimes of first order or second order phase transition. The results are discussed in light of recent experiments.
1286-1307
Richardson, Giles
3fd8e08f-e615-42bb-a1ff-3346c5847b91
Rubinstein, Jacob
e8965363-66f1-43bc-92ad-a43c96574250
November 2000
Richardson, Giles
3fd8e08f-e615-42bb-a1ff-3346c5847b91
Rubinstein, Jacob
e8965363-66f1-43bc-92ad-a43c96574250
Richardson, Giles and Rubinstein, Jacob
(2000)
Classification of phase transitions in thin structures with
small Ginzburg-Landau parameter.
SIAM Journal on Applied Mathematics, 61 (4), .
Abstract
Thin superconducting structures are considered. We compute the limit where the thickness and the Ginzburg-Landau parameter tend simultaneously to zero with a preferred scaling. The new equations enable us to divide the parameter space into regimes of first order or second order phase transition. The results are discussed in light of recent experiments.
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SIAM Journal on Applied Mathematics 2000 Richardson.pdf
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Accepted/In Press date: 29 February 2000
Published date: November 2000
Organisations:
Applied Mathematics
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Local EPrints ID: 404022
URI: http://eprints.soton.ac.uk/id/eprint/404022
ISSN: 0036-1399
PURE UUID: 1124ffee-8d5d-43da-a8fe-34cec24d4d32
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Date deposited: 19 Dec 2016 16:56
Last modified: 16 Mar 2024 04:00
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Author:
Jacob Rubinstein
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