activity
20192026
most citedEnabling Research through the SCIP Optimization Suite 8.0

67 citations · 72 across the 23 of their papers we have counts for

collaborators
Showing 2022Show all

8 papers · 1 filter

cs.IT2022

Network Coding: An Optimization Approach

Christopher Hojny, Altan B. Kilic, Alberto Ravagnani

We consider the problem of computing the capacity of a coded, multicast network over a small alphabet. We introduce a novel approach to this problem based on mixed integer programm…

math.OC2022

Handling Sub-symmetry in Integer Programming using Activation Handlers

Christopher Hojny, Tom Verhoeff, Sten Wessel

Symmetry in integer programs (IPs) can be exploited in order to reduce solving times. Usually only symmetries of the original IP are handled, but new symmetries may arise at some n…

math.OC2022

A Unified Framework for Symmetry Handling

Jasper van Doornmalen, Christopher Hojny

Handling symmetries in optimization problems is essential for devising efficient solution methods. In this article, we present a general framework that captures many of the already…

math.OC2022

Integer Programming Models for Round Robin Tournaments

Jasper van Doornmalen, Christopher Hojny, Roel Lambers +1

Round robin tournaments are omnipresent in sport competitions and beyond. We propose two new integer programming formulations for scheduling a round robin tournament, one of which…

cs.DM2022★ 1 cited

A flow-based formulation for parallel machine scheduling using decision diagrams

Daniel Kowalczyk, Roel Leus, Christopher Hojny +1

We present a new flow-based formulation for identical parallel machine scheduling with a regular objective function and without idle time. The formulation is constructed with the h…

math.OC2022

The role of rationality in integer-programming relaxations

Manuel Aprile, Gennadiy Averkov, Marco Di Summa +1

For a finite set that can be represented as for some polyhedron , we call a relaxation of and define the relaxation co…

math.OC2022

Efficient MIP Techniques for Computing the Relaxation Complexity

Gennadiy Averkov, Christopher Hojny, Matthias Schymura

The relaxation complexity rc(X) of the set of integer points X contained in a polyhedron is the minimal number of inequalities needed to formulate a linear optimization problem ove…

math.OC2022

Efficient Propagation Techniques for Handling Cyclic Symmetries in Binary Programs

Jasper van Doornmalen, Christopher Hojny

The presence of symmetries of binary programs typically degrade the performance of branch-and-bound solvers. In this article, we derive efficient variable fixing algorithms to disc…