2 citations · 4 across the 3 of their papers we have counts for
4 papers
Computing Tropical Prevarieties in Parallel
Anders Jensen, Jeff Sommars, Jan Verschelde
The computation of the tropical prevariety is the first step in the application of polyhedral methods to compute positive dimensional solution sets of polynomial systems. In partic…
A computer algebra system for R: Macaulay2 and the m2r package
David Kahle, Christopher O'Neill, Jeff Sommars
Algebraic methods have a long history in statistics. The most prominent manifestation of modern algebra in statistics can be seen in the field of algebraic statistics, which brings…
Computing Pretropisms for the Cyclic n-Roots Problem
Jeff Sommars, Jan Verschelde
The cyclic n-roots problem is an important benchmark problem for polynomial system solvers. We consider the pruning of cone intersections for a polyhedral method to compute series…
Solving Polynomial Systems in the Cloud with Polynomial Homotopy Continuation
Nathan Bliss, Jeff Sommars, Jan Verschelde +1
Polynomial systems occur in many fields of science and engineering. Polynomial homotopy continuation methods apply symbolic-numeric algorithms to solve polynomial systems. We descr…