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Bernoulli periodic function (Definition)

Let $b_r $ be the $r{th}$ Bernoulli polynomial. Then the $r\mbox{th}$ Bernoulli periodic function $B_r(x)$ is defined as the periodic function of period 1 which coincides with $b_r$ on $[0,1]$ .




"Bernoulli periodic function" is owned by KimJ.
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Keywords:  number theory
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Cross-references: period, periodic function, Bernoulli polynomial
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This is version 5 of Bernoulli periodic function, born on 2001-10-15, modified 2002-05-25.
Object id is 218, canonical name is BernoulliPeriodicFunctions.
Accessed 4576 times total.

Classification:
AMS MSC11B68 (Number theory :: Sequences and sets :: Bernoulli and Euler numbers and polynomials)

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