Derivation of Ginzburg-Landau theory for a one-dimensional system with contact interaction
Frank R, Hainzl C, Seiringer R, Solovej J. 2013. Derivation of Ginzburg-Landau theory for a one-dimensional system with contact interaction. OTAMP: Operator Theory, Analysis and Mathematical Physics, 57–88.
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Frank, Rupert L;
Hainzl, Christian;
Seiringer, RobertISTA 
;
Solovej, Jan P
;
Solovej, Jan PAbstract
In a recent paper [7] we give the first rigorous derivation of the celebrated Ginzburg-Landau (GL)theory, starting from the microscopic Bardeen- Cooper-Schrieffer (BCS)model. Here we present our results in the simplified case of a one-dimensional system of particles interacting via a δ-potential.
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2013-01-01
Page
57 - 88
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OTAMP: Operator Theory, Analysis and Mathematical Physics
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Frank R, Hainzl C, Seiringer R, Solovej J. Derivation of Ginzburg-Landau theory for a one-dimensional system with contact interaction. In: Springer; 2013:57-88. doi:10.1007/978-3-0348-0531-5_3
Frank, R., Hainzl, C., Seiringer, R., & Solovej, J. (2013). Derivation of Ginzburg-Landau theory for a one-dimensional system with contact interaction (pp. 57–88). Presented at the OTAMP: Operator Theory, Analysis and Mathematical Physics, Springer. https://doi.org/10.1007/978-3-0348-0531-5_3
Frank, Rupert, Christian Hainzl, Robert Seiringer, and Jan Solovej. “ Derivation of Ginzburg-Landau Theory for a One-Dimensional System with Contact Interaction,” 57–88. Springer, 2013. https://doi.org/10.1007/978-3-0348-0531-5_3.
R. Frank, C. Hainzl, R. Seiringer, and J. Solovej, “ Derivation of Ginzburg-Landau theory for a one-dimensional system with contact interaction,” presented at the OTAMP: Operator Theory, Analysis and Mathematical Physics, 2013, pp. 57–88.
Frank R, Hainzl C, Seiringer R, Solovej J. 2013. Derivation of Ginzburg-Landau theory for a one-dimensional system with contact interaction. OTAMP: Operator Theory, Analysis and Mathematical Physics, 57–88.
Frank, Rupert, et al. Derivation of Ginzburg-Landau Theory for a One-Dimensional System with Contact Interaction. Springer, 2013, pp. 57–88, doi:10.1007/978-3-0348-0531-5_3.
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