activity
20082022
most citedQuantifying Double McCormick

26 citations · 106 across the 18 of their papers we have counts for

collaborators

21 papers

math.CO2022

On the Combinatorial Diameters of Parallel and Series Connections

Steffen Borgwardt, Weston Grewe, Jon Lee

The investigation of combinatorial diameters of polyhedra is a classical topic in linear programming due to its connection with the possibility of an efficient pivot rule for the s…

math.OC2022

Gaining or Losing Perspective for Convex Multivariate Functions on a Simplex

Luze Xu, Jon Lee

MINLO (mixed-integer nonlinear optimization) formulations of the disjunction between the origin and a polytope via a binary indicator variable have broad applicability in nonlinear…

math.OC2021★ 1 cited

Polynomial upper bounds on the number of differing columns of -modular integer programs

Jon Lee, Joseph Paat, Ingo Stallknecht +1

We study integer-valued matrices with bounded determinants. Such matrices appear in the theory of integer programs (IP) with bounded determinants. For example, Artmann et al. showe…

math.OC2020

Gaining or Losing Perspective for Piecewise-Linear Under-Estimators of Convex Univariate Functions

Jon Lee, Daphne Skipper, Emily Speakman +1

We study MINLO (mixed-integer nonlinear optimization) formulations of the disjunction , where is a binary indicator of (),…

math.OC2020★ 1 cited

Improving proximity bounds using sparsity

Jon Lee, Joseph Paat, Ingo Stallknecht +1

We refer to the distance between optimal solutions of integer programs and their linear relaxations as proximity. In 2018, Eisenbrand and Weismantel proved that proximity is indepe…

math.OC2020

Gaining or losing perspective

Jon Lee, Daphne Skipper, Emily Speakman

We study MINLO (mixed-integer nonlinear optimization) formulations of the disjunction , where is a binary indicatorof (), and "…