6 citations · 18 across the 7 of their papers we have counts for
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math.AT2020★ 6 cited
Hyperoctahedral Homology for Involutive Algebras
Daniel Graves
Hyperoctahedral homology is the homology theory associated to the hyperoctahedral crossed simplicial group. It is defined for involutive algebras over a commutative ring using func…
math.AT2020
A Comparison Map for Symmetric Homology and Gamma Homology
Daniel Graves
We construct a comparison map between the gamma homology theory of Robinson and Whitehouse and the symmetric homology theory of Fiedorowicz and Ault in the case of an augmented, co…
math.AT2020★ 6 cited
PROPs for involutive monoids and involutive bimonoids
Daniel Graves
The category of involutive non-commutative sets encodes the structure of an involution compatible with a (co)associative (co)multiplication. We prove that the category of involutiv…