Stern's type congruences for L(-k,\chi)
Hao Pan, Yong Zhang
TL;DR
This paper establishes new congruences related to generalized Bernoulli numbers, extending Stern's classical results in number theory.
Contribution
It introduces several novel Stern's type congruences for generalized Bernoulli numbers, broadening the scope of existing number theoretic congruences.
Findings
Proved multiple Stern's type congruences for generalized Bernoulli numbers.
Extended classical congruences to more general settings.
Contributed new theoretical results to number theory.
Abstract
We prove several Stern's type congruences for generalized bernoulli numbers.
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Taxonomy
TopicsAdvanced Mathematical Identities · Advanced Combinatorial Mathematics · Algebraic structures and combinatorial models