Non-linear theory of deformable superconductors
Pavel Lipavsky, Klaus Morawetz, Jan Kolacek, Ernst Helmut Brandt

TL;DR
This paper develops a non-linear theoretical framework describing how lattice deformations interact with superconducting condensates, incorporating electrostatic and strain effects within the Ginzburg-Landau model.
Contribution
It introduces a non-linear interaction term in the Ginzburg-Landau free energy accounting for lattice deformations and electrostatic effects in superconductors.
Findings
Interaction terms can be expressed as local non-linear contributions
Electrostatic potential of Bernoulli type influences superconductor behavior
Strain effects modify material parameters in the free energy
Abstract
Interaction of the superconducting condensate with deformations of the crystal lattice is formulated assuming the electrostatic potential of Bernoulli type and the effect of strain on material parameters. In the isotropic approximation it is shown that within the Ginzburg-Landau theory both contributions can be recast into the local but non-linear interaction term of the free energy.
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