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20152026
most citedAlgorithm Engineering in Robust Optimization

10 citations · 42 across the 47 of their papers we have counts for

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Showing 2019Show all

6 papers · 1 filter

math.OC2019

Min-Max-Min Robustness for Combinatorial Problems with Discrete Budgeted Uncertainty

Marc Goerigk, Jannis Kurtz, Michael Poss

We consider robust combinatorial optimization problems with cost uncertainty where the decision maker can prepare K solutions beforehand and chooses the best of them once the true…

cs.CC2019★ 1 cited

The Multi-level Bottleneck Assignment Problem: Complexity and Solution Methods

Trivikram Dokka, Marc Goerigk

We study the multi-level bottleneck assignment problem (MBA), which has important applications in scheduling and quantitative finance. Given a weight matrix, the task is to rearran…

math.OC2019

Flexible here-and-now decisions for two-stage multi-objective optimization: Method and application to energy system design selection

Dinah Elena Hollermann, Marc Goerigk, Dörthe Franzisca Hoffrogge +2

The synthesis of energy systems is a two-stage optimization problem where design decisions have to be implemented here-and-now (first stage), while for the operation of installed c…

cs.DS2019★ 2 cited

Robust two-stage combinatorial optimization problems under convex uncertainty

Marc Goerigk, Adam Kasperski, Pawel Zielinski

In this paper a class of robust two-stage combinatorial optimization problems is discussed. It is assumed that the uncertain second stage costs are specified in the form of a conve…

math.OC2019

Mixed Uncertainty Sets for Robust Combinatorial Optimization

Trivikram Dokka, Marc Goerigk, Rahul Roy

In robust optimization, the uncertainty set is used to model all possible outcomes of uncertain parameters. In the classic setting, one assumes that this set is provided by the dec…

math.OC2019

A Comparison of Models for Uncertain Network Design

Francis Garuba, Marc Goerigk, Peter Jacko

To solve a real-world problem, the modeler usually needs to make a trade-off between model complexity and usefulness. This is also true for robust optimization, where a wide range…