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Koszul duality of operads and homology of partition posets     Koszul duality  operads  homology  partition posets       font style='font-size:12px;'> 2015/3/25
We consider partitions of a set with r elements ordered by refinement. We consider the simplicial complex Kˉ(r) formed by chains of partitions which starts at the smallest element and ends at the larg...
We write down an explicit conjecture for the instanton partition functions in 4d N = 2 SU(N) gauge theories in the presence of a certain type of surface operator.
An inductive formula is given for a family of elements which are shown to play a role in the partition algebras which is analogous to that played by classical Jucys–Murphy elements in the group algebr...
We introduce the growth partition function Z􀀀,G(t)associated with any cancellative infinite monoid 􀀀 with a finite generator system G. It is a power series in t whose coefficients l...
Here we prove that Benford’s law holds for coefficients of an infinite class of modular forms. Expanding the work of Bringmann and Ono on exact formulas for harmonic Maass forms, we derive the necessa...

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