Editing Bernoulli polynomials (section)

==References==
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* Milton Abramowitz and Irene A. Stegun, eds. ''[[Abramowitz and Stegun|Handbook of Mathematical Functions]] with Formulas, Graphs, and Mathematical Tables'', (1972) Dover, New York. ''(See  Chapter 23)''
* {{Apostol IANT}} ''(See chapter 12.11)''
*{{dlmf|first=K. |last=Dilcher|id=24|title=Bernoulli and Euler Polynomials}}
* {{Cite journal | last1 = Cvijović | first1 = Djurdje | last2 = Klinowski | first2 = Jacek | year = 1995 | title = New formulae for the Bernoulli and Euler polynomials at rational arguments | journal = [[Proceedings of the American Mathematical Society]] | volume = 123 | issue = 5 | pages = 1527–1535 | doi=10.1090/S0002-9939-1995-1283544-0 | doi-access = free | jstor = 2161144 }}
* {{Cite journal | doi = 10.1007/s11139-007-9102-0 | last1 = Guillera | first1 = Jesus | last2 = Sondow | first2 = Jonathan | year = 2008 | title = Double integrals and infinite products for some classical constants via analytic continuations of Lerch's transcendent | arxiv = math.NT/0506319 | journal = The Ramanujan Journal | volume = 16 | issue = 3| pages = 247–270 | s2cid = 14910435 }} ''(Reviews relationship to the Hurwitz zeta function and Lerch transcendent.)''
* {{cite book | author=Hugh L. Montgomery | author-link=Hugh Montgomery (mathematician) |author2=Robert C. Vaughan |author-link2=Robert Charles Vaughan (mathematician)  | title=Multiplicative number theory I. Classical theory | series=Cambridge tracts in advanced mathematics | volume=97 | year=2007 | isbn=978-0-521-84903-6 | pages=495–519 | publisher=Cambridge Univ. Press | location=Cambridge }}
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