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20092026
most citedIntegrality Gaps for Random Integer Programs via Discrepancy

52 citations · 131 across the 29 of their papers we have counts for

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math.OC2026

On finding exact solutions of linear programs in the oracle model

Daniel Dadush, László A. Végh, Giacomo Zambelli

We consider linear programming in the oracle model: , where the polyhedron is given by a separation oracle. We…

math.OC2022

From approximate to exact integer programming

Daniel Dadush, Friedrich Eisenbrand, Thomas Rothvoss

Approximate integer programming is the following: For a convex body , either determine whether is empty, or find an integer point in…

math.OC2022

Interior point methods are not worse than Simplex

Xavier Allamigeon, Daniel Dadush, Georg Loho +2

We develop a new `subspace layered least squares' interior point method (IPM) for solving linear programs. Applied to an -variable linear program in standard form, the iteration…

math.OC2022★ 52 cited

Integrality Gaps for Random Integer Programs via Discrepancy

Sander Borst, Daniel Dadush, Dan Mikulincer

We prove new bounds on the additive gap between the value of a random integer program with constraints and that of its linear programming…

math.OC2021

On Circuit Diameter Bounds via Circuit Imbalances

Daniel Dadush, Zhuan Khye Koh, Bento Natura +1

We study the circuit diameter of polyhedra, introduced by Borgwardt, Finhold, and Hemmecke (SIDMA 2015) as a relaxation of the combinatorial diameter. We show that the circuit diam…

math.OC2020

On the Integrality Gap of Binary Integer Programs with Gaussian Data

Sander Borst, Daniel Dadush, Sophie Huiberts +1

For a binary integer program (IP) , where and have independent Gaussian…