3 citations · 5 across the 3 of their papers we have counts for
6 papers
Symmetries of algebras captured by actions of weak Hopf algebras
Fabio Calderón, Hongdi Huang, Elizabeth Wicks +1
In this paper, we present a generalization of well-established results regarding symmetries of -algebras, where is a field. Traditionally, for a -algebra ,…
Universal quantum semigroupoids
Hongdi Huang, Chelsea Walton, Elizabeth Wicks +1
We introduce the concept of a universal quantum linear semigroupoid (UQSGd), which is a weak bialgebra that coacts on a (not necessarily connected) graded algebra universally w…
Algebraic structures in comodule categories over weak bialgebras
Chelsea Walton, Elizabeth Wicks, Robert Won
For a bialgebra coacting on a -algebra , a classical result states that is a right -comodule algebra if and only if is an algebra in the monoidal category…
Frobenius-Perron theory for projective schemes
J. M. Chen, Z. B. Gao, E. Wicks +3
The Frobenius-Perron theory of an endofunctor of a -linear category (recently introduced in [CG]) provides new invariants for abelian and triangulated categories. Here we st…
Frobenius-Perron Theory of Modified ADE Bound Quiver Algebras
Elizabeth Wicks
The Frobenius-Perron dimension for an abelian category was recently introduced. We apply this theory to the category of representations of the finite-dimensional radical squared ze…
Frobenius-Perron Theory of Endofunctors
Jianmin Chen, Zhibin Gao, Elizabeth Wicks +3
We introduce the Frobenius-Perron dimension of an endofunctor of a k-linear category and provide some applications.