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On continuity in parameters of integrated semigroups
Considering a family of non-densely defined Hille-Yosida operators A($\epsilon$),
we discuss continuity in a multi-parameter $\epsilon$ of integrated semigroup S(t, $\epsilon$) generated
by A($\epsilon$). Recent developed theorems are given for determining continuity in
parameters of integrated semigroup on the entire space. The obtained results are
effectively and conveniently employed for some hyperbolic and parabolic types of
equations.