Riemann zeta işlevi: Revizyonlar arasındaki fark
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241. satır:
* {{Dergi kaynağı| yazar=Djurdje Cvijović & Jacek Klinowski| url = http://www.sciencedirect.com/science?_ob=ArticleURL&_udi=B6TYH-451NM96-2&_user=10&_coverDate=05%2F15%2F2002&_alid=509596586&_rdoc=17&_fmt=summary&_orig=search&_cdi=5619&_sort=d&_docanchor=&view=c&_acct=C000050221&_version=1&_urlVersion=0&_userid=10&md5=76a759d8292edc715d10b1cb459992f1| başlık = Integral Representations of the Riemann Zeta Function for Odd-Integer Arguments| journal=J. Comp. App. Math.| yıl=2002| cilt=142| sayfalar=s. 435–439| doi = 10.1016/S0377-0427(02)00358-8}}
* {{Dergi kaynağı| yazar=Djurdje Cvijović & Jacek Klinowski| url = http://www.ams.org/proc/1997-125-09/S0002-9939-97-04102-6/home.html| başlık = Continued-fraction expansions for the Riemann zeta function and polylogarithms| journal=Proc. Amer. Math. Soc.| yıl=1997| cilt=125| sayfalar=s. 2543–2550| doi = 10.1090/S0002-9939-97-04102-6}}
* Jonathan Sondow, "[https://web.archive.org/web/20090719031437/http://home.earthlink.net/~jsondow/id5.html Analytic continuation of Riemann's zeta function and values at negative integers via Euler's transformation of series]", Proc. Amer. Math. Soc. 120 (1994) 421–424.
* {{Dergi kaynağı| yazar=Jianqiang Zhao| url = http://www.ams.org/journal-getitem?pii=S0002-9939-99-05398-8| başlık = Analytic continuation of multiple zeta functions| journal=Proc. Amer. Math. Soc.| yıl=1999| cilt=128| sayfalar=s.1275–1283}}
* Guo Raoh: "The Distribution of the Logarithmic Derivative of the Riemann Zeta Function", ''Proceedings of the London Mathematical Society'' 1996; s. 3–72: 1–27
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