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codes/quantum/qudits_galois/stabilizer/galois_stabilizer.yml

@@ -42,7 +42,7 @@ description: |
   The sets of \(GF(q^2)\)-represented vectors for all generators yield a trace-alternating self-orthogonal additive code over \(GF(q^2)\).
 
   Recalling that \(q=p^m\), Galois-qudit stabilizer codes can also be treated as prime-qudit stabilizer codes on \(mn\) qudits, giving \(k=nm-r\) \cite{doi:10.1109/18.959288}.
-  As such, modular-qudit stabilizer states can be expressed in terms of linear and quadratic functions over \(\mathbb{Z}_p^{mn\) \cite{arxiv:quant-ph/0408190}.
+  As such, modular-qudit stabilizer states can be expressed in terms of linear and quadratic functions over \(\mathbb{Z}_p^{mn}\) \cite{arxiv:quant-ph/0408190}.
   Such states correspond to the set of states with positive Wigner functions \cite{arxiv:quant-ph/0602001,arxiv:quant-ph/0702004}.
 
   Galois-qudit stabilizer codes can equivalently \cite{arxiv:quant-ph/0111080} (see also \cite{arxiv:quant-ph/0308151,arxiv:quant-ph/0703112}) be defined using graphs, yielding an analytical form for the codewords \cite{arxiv:quant-ph/0012111}.