activity
20092023
most citedPartial fraction decompositions and an algorithm for computing the vector partition function

3 citations · 6 across the 7 of their papers we have counts for

collaborators

7 papers

math.RT2023

Computing vector partition functions

Todor Milev

A vector partition function is the number of ways to write a vector as a non-negative integer-coefficient sum of the elements of a finite set of vectors . We present a new algor…

math.RT2018

Tau Signatures and Characters of Weyl Groups

Thomas Folz-Donahue, Steven Glenn Jackson, Todor Milev +1

Let be the set of real points of a complex linear reductive group and its classes of irreducible admissible representations with infinitesimal integral r…

math.RT2013★ 1 cited

The F-method and a branching problem for generalized Verma modules associated to $({\LieGtwo},{so(7)})$

Todor Milev, Petr Somberg

The branching problem for a couple of non-compatible Lie algebras and their parabolic subalgebras applied to generalized Verma modules was recently discussed in \cite{ms}. In the p…

math.RT2012

Computing parabolically induced embeddings of semisimple complex Lie algebras in Weyl algebras

Todor Milev

An arbitrary proper parabolic subalgebra of a simple complex Lie algebra induces an embedding , and more g…

math.RT2012

The branching problem for generalized Verma modules, with application to the pair , extended version with tables

Todor Milev, Petr Somberg

We discuss the branching problem for generalized Verma modules applied to couples of reductive Lie algebras $\bar{\mathfrak g}\hookrightarrow \mathf…

math.RT2010★ 2 cited

Root Fernando-Kac subalgebras of finite type

Todor Milev

Let be a finite-dimensional Lie algebra and be a -module. The Fernando-Kac subalgebra of associated to is the subset $\mathfrak{…

math.RT2009★ 3 cited

Partial fraction decompositions and an algorithm for computing the vector partition function

Todor Milev

This paper gives an exposition of well known results on vector partition functions. The exposition is based on works of M. Brion, A. Szenes and M. Vergne and is geared toward expli…