Some results in viscoelasticity theory via a simple perturbation argument
Remarks on a nonlocal problem involving the Dirichlet energy
A Nonlocal Problem Arising in the Study of Magneto-Elastic Interactions
The energy of magneto-elastic materials is described by a nonconvex functional. Three terms of the total free energy are taken into account: the exchange energy, the elastic energy and the magneto-elastic energy usually adopted for cubic crystals. We focus our attention to a one dimensional penalty problem and study the gradient flow of the associated type Ginzburg-Landau functional. We prove the existence and uniqueness of a classical solution which tends asymptotically for subsequences to a stationary...
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