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recurrence


\begin{usage}
recurrence~L\\ recurrence~S
\end{usage}

\begin{signatures}
recurrence: & Rxy $\to$\ (Rxe, \htmlref{\texttt{Integer}}{I...
...ix}}{DenseMatrix} Rx, \htmlref{\texttt{Integer}}{Integer})\\\end{signatures}



\begin{params}
{\em L} & Rxy & A differential or difference operator\\
{\em S} & SYS Rx & A first order differential or difference system\\\end{params}

\begin{descr}
recurrence(L) returns
$(R = \sum_i a_i E^i, m)$such that for any ...
... (x-1) \dots (x-n+1)$\ when $L$\ or $S$\ is
a recurrence operator.\end{descr}

\begin{remarks}
Produces an error if $L$\ or $S$is neither a differential or recurrence operator.
\end{remarks}


Manuel Bronstein 2000-12-13