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Asymptotic behavior of a Neumann parabolic problem with hysteresis
2006, Eleuteri, Michela, Krejčí, Pavel
A parabolic equation in two or three space variables with a Preisach hysteresis operator and with homogeneous Neumann boundary conditions is shown to admit a unique global regular solution. A detailed investigation of the Preisach memory dynamics shows that the system converges to an equilibrium in the state space of all admissible Preisach memory configurations as time tends to infinity.