发散级数 (Chinese Wikipedia)

Analysis of information sources in references of the Wikipedia article "发散级数" in Chinese language version.

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4web.archive.org

1^st place

1^st place

1numericana.com

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low place

1encyclopediaofmath.org

3,863^rd place

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451^st place

935^th place

1terrytao.wordpress.com

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ams.org

Muraev, E. B., Borel summation of n-multiple series, and entire functions associated with them, Akademiya Nauk SSSR, 1978, 19 (6): 1332–1340, 1438, MR 0515185 . Muraev注意到波莱尔可和法在两个方向中的一个上是可移的：在级数的起始处添入零扩充这个级数，并不会改变这个级数的可和性以及可和到的值。但是他陈述道“反过来并不正确”。

arxiv.org

Candelpergher, B., H. Gopalkrishna Gadiyar, and R. Padma, [1] （页面存档备份，存于互联网档案馆）, Ramanujan summation and the exponential generating function ${\begin{smallmatrix}{\sum _{k=0}^{\infty }{\frac {z^{k}}{k!}}\zeta ^{\prime }(-k)}\end{smallmatrix}}$ ., The Ramanujan Journal,21, no. 1 (2010): pp. 99-122.

encyclopediaofmath.org

Translativity. The Encyclopedia of Mathematics. Springer. [2017-05-06]. （原始内容存档于2015-06-21）.

numericana.com

Summation methods. Michon's Numericana. [2017-05-06]. （原始内容存档于2017-06-01）.

terrytao.wordpress.com

Tao, Terence. The Euler-Maclaurin formula, Bernoulli numbers, the zeta function, and real-variable analytic continuation. 2010-04-10 [2017-05-09]. （原始内容存档于2017-06-06）.

web.archive.org

Summation methods. Michon's Numericana. [2017-05-06]. （原始内容存档于2017-06-01）.
Translativity. The Encyclopedia of Mathematics. Springer. [2017-05-06]. （原始内容存档于2015-06-21）.
Tao, Terence. The Euler-Maclaurin formula, Bernoulli numbers, the zeta function, and real-variable analytic continuation. 2010-04-10 [2017-05-09]. （原始内容存档于2017-06-06）.
Candelpergher, B., H. Gopalkrishna Gadiyar, and R. Padma, [1] （页面存档备份，存于互联网档案馆）, Ramanujan summation and the exponential generating function ${\begin{smallmatrix}{\sum _{k=0}^{\infty }{\frac {z^{k}}{k!}}\zeta ^{\prime }(-k)}\end{smallmatrix}}$ ., The Ramanujan Journal,21, no. 1 (2010): pp. 99-122.