activity
20152023
most citedZappa-Szép product of a Fell bundle and a groupoid

4 citations · 14 across the 14 of their papers we have counts for

collaborators

14 papers

math.OA2023★ 1 cited

Wold Decomposition and C*-envelopes of Self-Similar Semigroup Actions on Graphs

Boyu Li, Dilian Yang

We study the Wold decomposition for representations of a self-similar semigroup action on a directed graph . We then apply this decomposition to the case where $P=\mathbb{N}…

math.OA2022

Imprimitivity theorems and self-similar actions on Fell bundles

Anna Duwenig, Boyu Li

We introduce the notion of self-similar actions of grouopids on other groupoids and Fell bundles. This leads to a new imprimitivity theorem arising from such dynamics, generalizing…

math.OA2021★ 2 cited

Equivalence of Fell bundles is an equivalence relation

Anna Duwenig, Boyu Li

We introduce the notion of groupoid pre-equivalences and prove that they give rise to groupoid equivalences by taking certain quotients. Then, given an equivalence of Fell bundles…

math.OA2021

Wold Decomposition on Odometer Semigroups

Boyu Li

We establish a Wold-type decomposition for isometric and isometric Nica-covariant representations of the odometer semigroup. These generalize the Wold-type decomposition for commut…

math.OA2021★ 3 cited

Dilation theory for right LCM semigroup dynamical systems

Marcelo Laca, Boyu Li

This paper examines actions of right LCM semigroups by endomorphisms of C*-algebras that encode an additional structure of the right LCM semigroup. We define contractive covariant…

math.OA2020

Zappa-Szép actions of groups on product systems

Boyu Li, Dilian Yang

Let be a group and be a product system over a semigroup . Suppose has a left action on and has a right action on , so that one can form a Zappa-Szép produ…