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Justus Kuhlmann 2024-07-31 19:30:36 +02:00
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talk.tex
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@ -98,7 +98,7 @@
\quad with $r=|\vec{y}-\vec{x}|$ \quad with $r=|\vec{y}-\vec{x}|$
\end{itemize} \end{itemize}
\pause \pause
\item diagonalise boundary-to-boundary corr. func. $(F_1)_{i,j} = -\langle O(\omega_{{\rm b}i}) O'(\omega_{{\rm b}j})\rangle$ \item diagonalise boundary-to-boundary corr. func. $(F_1)_{i,j} = -\langle O(\omega_{i}) O'(\omega_{j})\rangle$
\vspace{.5cm} \vspace{.5cm}
\pause \pause
\item employ eigenvectors of $(F_1)_{i,j}$ to project $f_{\rm A}(x_0)$ and $f_{\rm P}(x_0)$ onto the eigenstates \item employ eigenvectors of $(F_1)_{i,j}$ to project $f_{\rm A}(x_0)$ and $f_{\rm P}(x_0)$ onto the eigenstates