I understand that $$\prod\limits_{m=1}^N \left(1-R^mA\right)$$ is a polynomial in $A$, and so can be written as $\sum\limits_{k=0}^N c_k A^k$ for some coefficients $c_k$.
I can't seem to figure out a closed form expression of $c_k$, any ideas?
I understand that $$\prod\limits_{m=1}^N \left(1-R^mA\right)$$ is a polynomial in $A$, and so can be written as $\sum\limits_{k=0}^N c_k A^k$ for some coefficients $c_k$.
I can't seem to figure out a closed form expression of $c_k$, any ideas?
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Is the formula (4) on http://mathworld.wolfram.com/q-PochhammerSymbol.html what you want?