most citedEquivariant multiplicities of Coxeter arrangements and invariant bases

5 citations · 6 across the 2 of their papers we have counts for

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2 papers

math.CO2010★ 5 cited

Equivariant multiplicities of Coxeter arrangements and invariant bases

Takuro Abe, Hiroaki Terao, Atsushi Wakamiko

Let $\A$ be an irreducible Coxeter arrangement and be its Coxeter group. Then naturally acts on $\A$. A multiplicity $\bfm : \A\rightarrow \Z$ is said to be equivariant whe…

math.CO2010★ 1 cited

Bases for the derivation modules of two-dimensional multi-Coxeter arrangements and universal derivations

Atsushi Wakamiko

Let $\A$ be an irreducible Coxeter arrangement and $\bfk$ be a multiplicity of $\A$. We study the derivation module $D(\A, \bfk)$. Any two-dimensional irreducible Coxeter arrangeme…