DIFFERENTIABILITY OF THE SEMIGROUP ASSOCIATED WITH A STRUCTURAL DAMPING MODEL
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abstract
Let A be a positive definite, self-adjoint operator with the domain D(A) in a Hilbert space H and let B be A(0 1). It is shown that if B satisfies certain conditions, then a differentiable semigroup is generated. Other results give the semigroup property for D. L. Russell's structural damping model.
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Proceedings of the 28th IEEE Conference on Decision and Control