
This paper (written in a remarkable clear style) answers to a reciprocal problem of the classical perturbation one. Given two semigroups \(S_ t\) (with the generator A) and \(T_ t\) with the restriction \(\| S_ t- T_ t\| /t\) bounded when \(t\to 0^+\), there exists a linear bounded operator B such that the semigroup generated by \(A+B\) is exactly \(T_ t\).
Groups and semigroups of linear operators, Perturbation theory of linear operators
Groups and semigroups of linear operators, Perturbation theory of linear operators
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