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- W2962955686 abstract "Abstract In this paper we prove a family of identities for Bernoulli numbers parameterized by triples of integers ${(a,b,c)}$ with ${a+b+c=n-1}$ , ${ngeq 4}$ . These identities are deduced by translating into homotopical terms the gauge action on the Maurer–Cartan set of a differential graded Lie algebra. We show that Euler and Miki’s identities, well-known and apparently non-related formulas, are linear combinations of our family and they satisfy a particular symmetry relation." @default.
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- W2962955686 date "2017-03-01" @default.
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- W2962955686 title "The gauge action, DG Lie algebras and identities for Bernoulli numbers" @default.
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- W2962955686 doi "https://doi.org/10.1515/forum-2015-0257" @default.
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