1202.5189 (Monica De Angelis)
Monica De Angelis
The paper deals with a third order semilinear equation which char- acterizes
exponentially shaped Josephson junctions in superconductivity. The
initial-boundary problem with Dirichlet conditions is analyzed. When the source
term F is a linear function, the problem is explicitly solved by means of a
Fourier series with properties of rapid convergence. When F is nonlin- ear,
appropriate estimates of this series allow to deduce a priori estimates,
continuous dependence and asymptotic behaviour of the solution.
View original:
http://arxiv.org/abs/1202.5189
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