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7
Metaheuristics for the Districting and Routing Problem for Security Control
May 2016, Master’s thesis, TU Wien, Institute of Computer Graphics and Algorithms.
Note: supervised by G. Raidl, B. Biesinger, and C. Kloimüllner
Michael Prischink
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Complete Solution Archives for Evolutionary Combinatorial Optimization: Application to a Competitive Facility Location and Stochastic Vehicle Routing Problem
April 2016, PhD thesis, Vienna University of Technology, Institute of Computer Graphics and Algorithms.
Note: supervised by G.~R.~Raidl and B.~Hu
Benjamin Biesinger
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Column Generation at Strip Level for the k-Staged Two-Dimensional Cutting Stock Problem
March 2016, Master’s thesis, TU Wien, Institute of Computer Graphics and Algorithms.
Note: supervised by G. Raidl and F. Dusberger
Franz Leberl
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A Branch-and-Bound Approach for the Constrained k-Staged 2-Dimensional Cutting Stock Problem
January 2016, Master’s thesis, TU Wien, Institute of Computer Graphics and Algorithms.
Note: supervised by G. Raidl and F. Dusberger
Bernhard Bonigl
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Parameterized Complexity in the Polynomial Hierarchy
2016, PhD thesis, Technische Universität Wien.
Ronald De Haan
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Visibility Based Obstacle Placing – Automated Obstacle Placing Based on Circularity
January 2016, Master’s thesis, TU Wien, Institute of Computer Graphics and Algorithms.
Note: supervised by G. Raidl and R. Schaffranek
Carina Schwab
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Solving the Travelling Thief Problem with an Evolutionary Algorithm
September 2015, Master’s thesis, TU Wien, Institute of Computer Graphics and Algorithms.
Note: supervised by G. Raidl and B. Hu
Christoph Wachter
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Electric Vehicles Recharge Scheduling with Logic-Based Benders Decomposition
July 2015, Master’s thesis, TU Wien, Institute of Computer Graphics and Algorithms.
Note: supervised by G. Raidl and M. Riedler
Katharina Ölsböck
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Optimization Approaches for Recreational Bicycle Tour Planning
April 2015, Master’s thesis, TU Wien, Institute of Computer Graphics and Algorithms.
Note: supervised by M. Prandtstetter and G. Raidl
Benedikt Klocker
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Solving the Multi-Objective Steiner Tree Problem with Resources
January 2015, Master’s thesis, TU Wien, Institute of Computer Graphics and Algorithms.
Note: supervised by M. Leitner, M. Ruthmair, and G. Raidl
Georg Brandstätter
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