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Diff for: Rafelski_Steinmetz_for_Harald.bib

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@@ -117,7 +117,7 @@ @article{Steinmetz:2023nsc
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primaryClass = "hep-ph",
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year = "2023",
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volume = ".",
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note = "arXiv:2308.14818"
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note = "arXiv:2308.14818 [Submitted to PRD]"
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}
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@article{DUNE:2020fgq,
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author = "Abi, B. and others",

Diff for: Rafelski_Steinmetz_for_Harald.tex

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@@ -369,10 +369,10 @@ \section{Toy model: EM-flavor mixing for two generations with a real Hermitian m
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\begin{align}
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\label{herm:4}
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W_{\ell j}^{\dag}(\mathcal{M}_{\ell\ell'}\gamma_{0})W_{\ell' j'} &=
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Z_{kj}^{\dag\mathrm{ext}}\begin{pmatrix}
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Z^{\dag\mathrm{ext}}\begin{pmatrix}
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\mathcal{A} & i\mathcal{C}\\
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-i\mathcal{C} & \mathcal{B}
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\end{pmatrix}Z_{k'j'}=\lambda_{j}\delta_{jj'}\,.
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\end{pmatrix}Z^\mathrm{ext}=\lambda_{j}\delta_{jj'}\,.
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\end{align}
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\req{herm:4} can be understood as an eigenvalue equation where the columns of $Z_{kj}^\mathrm{ext}$ are interpreted as eigenvectors for each eigenvalue $\lambda_{j}$.
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