3 citations · 4 across the 2 of their papers we have counts for
3 papers
math.RT2022★ 1 cited
Poisson geometry and Azumaya loci of cluster algebras
Greg Muller, Bach Nguyen, Kurt Trampel +1
There are two main types of objects in the theory of cluster algebras: the upper cluster algebras with their Gekhtman-Shapiro-Vainshtein Poisson brackets…
math.QA2020★ 3 cited
Root of unity quantum cluster algebras and discriminants
Bach Nguyen, Kurt Trampel, Milen Yakimov
We describe a connection between the subjects of cluster algebras, polynomial identity algebras and discriminants. For this, we define the notion of root of unity quantum cluster a…
math.RA2016
Noncommutative discriminants via Poisson primes
Bach Nguyen, Kurt Trampel, Milen Yakimov
We present a general method for computing discriminants of noncommutative algebras. It builds a connection with Poisson geometry and expresses the discriminants as products of Pois…