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Showing 1 to 2 of 2 for “"cyclotomic polynomial"”.

  1. On the coefficients of cyclotomic polynomials

    Let $\Phi\sb{n}(z)$ denote the $n$th cyclotomic polynomial, given by$$\Phi\sb{n}(z) = {\prod\limits\sbsp{a=1\atop(a,n)=1}{n}}\ (z - \exp(2\pi ia/n)) = {\sum\limits\sbsp{m=0}{\phi(n)}} a(m,n)z\sp{m}.$$It is easily verified that for $n > 1$ $$\Phi\sb{n}(z)={\prod\limits\sb{d\vert …

    uiuc Repository record for On the coefficients of cyclotomic polynomials (opens in a new tab)

  2. O wielomianach cyklotomicznych

    amu-pl