acknowledge Valentin Link

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Valentin Boettcher 2022-09-20 18:34:33 +02:00
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@ -131,7 +131,9 @@ We nevertheless continue in full generality and approach the inverse
Laplace transformation by expanding the BCF in terms of functions that
have a simple Laplace transform. As we also use an exponential
expansion in HOPS and are only interested in finite times, we may
choose \(α_0(t)=\sum_{n=1}^N G_n \eu^{-W_n t - \i \varphi_n}\) with
choose\footnote{This ansatz was found in private communication with
Valentin Link \orcidlink{0000-0002-1520-7931}.}
\(α_0(t)=\sum_{n=1}^N G_n \eu^{-W_n t - \i \varphi_n}\) with
\(W_n=\gamma_n + \i\delta_n\) and
\(G_n, \varphi_n, \gamma_n,\delta_n\in\RR\) for \(t\geq 0\).