Timothy Blake Ridenour
Lecturer Doc Sch
Weissman School of Arts and Sciences
Department: Mathematics
Areas of expertise:
Email Address: timothy.ridenour@baruch.cuny.edu
> View CV- Biography
- Teaching
- Research and Creative Activity
- Grants
- Honors and Awards
- Service
Education
Ph.D., Mathematics, University of California, Riverside Riverside California
M.S., Mathematics, University of California, Riverside Riverside California
B.A., Mathematics, Cornell University Ithaca NY
Journal Articles
Ridenour, T., & Senesi, P. (2017). The Euclidean geometry of cardinal welfare functions. Social Choice and Welfare,
Ridenour, T., Khare, A., & Chari, V. (2012). Faces of Polytopes and Koszul Algebras. Journal of Pure and Applied Algebra, 216(7). 1611 - 1625.
Ridenour, T., & Khare, A. (2012). Faces of Weight Polytopes and a Generalization of a Theorem of Vinberg. Algebras and Representation Theory, 15(3). 593 - 611.
Ridenour, T., Dolbin, R., & Chari, V. (2009). Ideals of Parabolic Subalgebras of Simple Lie Algebras. Contemporary Mathematics, 409. 47 - 60.
Presentations
Ridenour, T. (2016, November 18). Faces of weight polytopes and Koszul algebras. CUNY Representation Theory Seminar. : CUNY Graduate Center.
Other Scholarly Works
Ridenour, T., Dolbin, R., & Park, S. (2019). Abelian p0-Module Subalgebras in Z2-graded subalgebras.
In Progress.Ridenour, T. (2018). Prime Factorizations of finite-dimensional modules for Simple Lie Algebras.
In Progress.Ridenour, T., & Sandler, A. (2017). ad-Nilpotent positively-graded Borel module subalgebras.
In Progress.Research Currently in Progess
Ridenour, T., & Senesi, P.(n.d.). Algebraic voting theory. In Progress.
Applying representation theoretic techniques to the study of (ranked) voting methods.
Ridenour, T., & Iyer, M.(n.d.). Combinatorial Ideals for Twisted Affine Lie Algebras. In Progress.
The aim of this project is to classify the sets of roots which determine a combinatorial ideal in a Borel subalgebra for a twisted affine Lie algebra up to an equivalence relation.
Ridenour, T., & Sutton, O.(n.d.). Prime Factorizations of finite-dimensional modules for Simple Lie Algebras. In Progress.
A study of tensor product factorizations of certain finite-dimensional representations for simple finite-dimensional Lie algebras.
Ridenour, T., & Ephraim, J.(n.d.). Probability and Condorcet cycles in Voting Theory. In Progress.
A systematic study of Condorcet cycles in ranking voting procedures using methods from both representation theory and probability.