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  • Two generalized-Euler-constant functions estimated accurately
    Lampret, Vito
    Funkciji ▫$$C(x) := \sum_{k=1}^{\infty}\left(\frac{1}{x+k} - \ln \frac{x+k+1}{x+k}\right)$$▫ in ▫$$\widetilde{C}(x) := \sum\limits_{k=1}^{\infty}(-1)^{k+1}\left(\frac{1}{x+k} - \ln ... \frac{x+k+1}{x+k}\right),$$▫ kjer je ▫$C(0)$▫ Euler-Mascheronijeva konstanta in je ▫$\widetilde{C}(0) = \ln\frac{4}{\pi}$▫, sta natančno ocenjeni za vsak ▫$x>0$▫.
    Vir: Journal of computational analysis and applications. - ISSN 1521-1398 (Vol. 13, no. 5, 2011, str. 857-874)
    Vrsta gradiva - članek, sestavni del
    Leto - 2011
    Jezik - angleški
    COBISS.SI-ID - 16034905

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