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 the corresponding diagonal elements of $T$, $\lambda_i = S_{ii}/T_{ii}$, are the
 generalised eigenvalues that solve the generalised eigenvalue problem
 $Av=\lambda Bv$, where $\lambda$ is an unknown scalar and $v$ is an unknown
-nonzero vector\cite{hornjohnson1990matrix,golubvanloan1996matrix}.
+nonzero vector\cite{hornjohnson1986matrixanalysis,golubvanloan1996matrix}.
 
 \subsubsection{Real QZ Decomposition}
 Real version of QZ Decomposition: $A=QSZ^T$ and $B=QTZ^T$ where $A$, $B$, $Q$,