On Wave Equations with Boundary Dissipation of Memory Type

@inproceedings{Propst1996OnWE,
  title={On Wave Equations with Boundary Dissipation of Memory Type},
  author={Georg Propst},
  year={1996}
}
The undamped wave equation on an open domain of arbitrary dimension and boundary of class C 1 is considered. On parts of the boundary the normal derivative of the solution equals the convolution of its time derivative with a measure of positive type. This setting subsumes standard disssipative boundary conditions as well as the interaction with vis-coelastic boundary materials. Applying methods for evolutionary integral equations to a variational formulation of the problem, existence… CONTINUE READING

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