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Márton Gyetvai

Researcher at Corvinus University of Budapest

Publications -  8
Citations -  48

Márton Gyetvai is an academic researcher from Corvinus University of Budapest. The author has contributed to research in topics: Computer science & Integer programming. The author has an hindex of 3, co-authored 6 publications receiving 20 citations. Previous affiliations of Márton Gyetvai include Hungarian Academy of Sciences.

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Compensation Scheme With Shapley Value For Multi-Country Kidney Exchange Programmes.

TL;DR: This study considers the usage of a compensation scheme for multi-country kidney exchange programmes to balance out the benefits of cooperation and bases the target solution on the Shapley value of the corresponding TU-game, rather than on marginal contributions.
Journal ArticleDOI

IP solutions for international kidney exchange programmes

TL;DR: In this paper, the authors give integer programming formulations for solving international kidney exchange problems, where the optimisation goals and constraints may be different in the participating countries and various feasibility criteria may apply for the international cycles and chains.
Journal ArticleDOI

Joint optimization of transition rules and the premium scale in a bonus-malus system

TL;DR: This article presents a mixed integer linear programming (MILP) formulation for determining the premium scale and the transition rules of bonus-malus systems, and presents two versions of the model, one with the calculation of stationary probabilities and another with the consideration of multiple periods of the insurance.
Posted Content

IP Solutions for International Kidney Exchange Programmes

TL;DR: In this paper, integer programming formulations for solving international kidney exchange problems are given, where the optimisation goals and constraints may be different in the participating countries and various feasibility criteria may apply for the international cycles and chains.
Journal ArticleDOI

Optimization of transition rules in a Bonus-Malus system

TL;DR: It is shown how optimal transition rules can be determined for a given set of premium scales for Bonus-Malus systems by using integer programming as a basic tool.