## Welcome!

I am an Associate Professor in the Mathematics Department
at Humboldt State University . My research interests are noncommutative algebras arising in noncommutative algebraic geometry, topology and physics.
Andrew Conner and I have recently studied the Koszul property for cohomology algebras of analogues of the pure
braid group. I am also currently interested in graded Hopf algebras, and Nichols algebras. On my last sabbatical
(Fall 2012),
I worked with the algebra group at Wake Forest University on maximal Cohen-Macaulay modules and Calabi-Yau
algebras. In Spring 2017, I studied the cohomology of graded algebras which can be realized as twisted tensor products. In August 2017, I
submitted a manuscript * The Koszul Property for Graded Twisted Tensor Products.* This paper will appear in The Journal of Algebra in November 2018. During Fall 2017, I studied algebraic number theory.
I plan on conducting research in noncommutative invariant theory over Spring 2018. Currently, Fall 2018, I will submit another manuscript on classification and geometry of low-dimensional graded twisted tensor products. I also
plan to study Hochschild cohomology and deformations of some algebras arising from noncommutative invariant theory over the Fall 2018 semester.

In the lower division I usually teach courses in
calculus and linear algebra. In the upper division, I teach abstract algebra and number theory. I also
like to run seminar courses for advanced mathematics students. Some of the most recent topics have included: * p*-adic Numbers, matrix Lie groups,
Groebner bases, Lie algebras, algebraic geometry, algebraic number theory, algebraic topology, and representation theory of finite groups.