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Direct and inverse problems for a phase field model with memory
AbstractWe consider a semilinear integrodifferential system in non-normal form. Such a system is a generalization of the one that arises in the phase-field theory with memory. We prove an abstract existence and uniqueness theorem and a continuous dependence result for the direct problem. Reformulating the direct problem in a suitable way we prove that the identification problem admits a unique solution
Some inverse problems related to the heat equation with memory in non smooth spatial domains
Stability and global-in-time results for an inverse problem related to a nuclear reactor model
Continuous dependence results for an inverse problem in the theory of combustion of materials with memory
Rendiconti Istituto Matematico Universit`a di Triest
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