On exponentially shaped Josephson junctions

DOI10.1007/S10440-012-9736-9zbMath1257.35079arXiv1202.5189OpenAlexW2164302078MaRDI QIDQ1928079

Monica De Angelis

Publication date: 2 January 2013

Published in: Acta Applicandae Mathematicae (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1202.5189

zbMATH Keywords

fundamental solutionsuperconductivitypartial differential equationsJosephson junctioncontinuous dependence

Mathematics Subject Classification ID

Asymptotic behavior of solutions to PDEs (35B40) Statistical mechanics of superconductors (82D55) Initial-boundary value problems for nonlinear higher-order PDEs (35G31)

Related Items (8)

Diffusion effects in a superconductive model ⋮ On asymptotic effects of boundary perturbations in exponentially shaped Josephson junctions ⋮ Modification of the Euler polygonal method for solving a semi-periodic boundary value problem for pseudo-parabolic equation of special type ⋮ A wave equation perturbed by viscous terms: fast and slow times diffusion effects in a Neumann problem ⋮ A priori estimates for solutions of FitzHugh-Rinzel system ⋮ On the transition from parabolicity to hyperbolicity for a nonlinear equation under Neumann boundary conditions ⋮ Asymptotic effects of boundary perturbations in excitable systems ⋮ NUMERICAL INVESTIGATION OF BIFURCATIONS AND TRANSITIONS OF JOSEPHSON VORTICES IN INHOMOGENEOUS JUNCTIONS

Cites Work

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• On localized Kelvin-Voigt damping
• Decay, growth, continuous dependence and uniqueness results in generalized heat conduction theories
• Heat waves
• Asymptotic analysis for the strip problem related to a parabolic third-order operator

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