"Optimistic" weighted Shapley rules in minimum cost spanning tree problems

Citations

Cited by:

1. Gustavo Bergantiños & María Gómez-Rúa, 2010. "Minimum cost spanning tree problems with groups," Economic Theory, Springer;Society for the Advancement of Economic Theory (SAET), vol. 43(2), pages 227-262, May.
2. Gustavo Bergantiños & Youngsub Chun & Eunju Lee & Leticia Lorenzo, 2022. "The Folk Rule for Minimum Cost Spanning Tree Problems with Multiple Sources," International Game Theory Review (IGTR), World Scientific Publishing Co. Pte. Ltd., vol. 24(01), pages 1-36, March.
   • Bergantiños, Gustavo & Chun, Youngsub & Lee, Eunju & Lorenzo, Leticia, 2018. "The Folk Rule for Minimum Cost Spanning Tree Problems with Multiple Sources," MPRA Paper 91523, University Library of Munich, Germany.
   • Bergantiños, Gustavo & Chun, Youngsub & Lee, Eunju & Lorenzo, Leticia, 2019. "The Folk Rule for Minimum Cost Spanning Tree Problems with Multiple Sources," MPRA Paper 97141, University Library of Munich, Germany.
   • Bergantiños, Gustavo & Chun, Youngsub & Lee, Eunju & Lorenzo, Leticia, 2019. "The Folk Rule for Minimum Cost Spanning Tree Problems with Multiple Sources," MPRA Paper 91722, University Library of Munich, Germany.
3. Ulrich Faigle & Michel Grabisch, 2012. "Values for Markovian coalition processes," Economic Theory, Springer;Society for the Advancement of Economic Theory (SAET), vol. 51(3), pages 505-538, November.
   • Ulrich Faigle & Michel Grabisch, 2012. "Values for Markovian coalition processes," Université Paris1 Panthéon-Sorbonne (Post-Print and Working Papers) halshs-00749950, HAL.
   • Ulrich Faigle & Michel Grabisch, 2012. "Values for Markovian coalition processes," Post-Print halshs-00749950, HAL.
   • Ulrich Faigle & Michel Grabisch, 2012. "Values for Markovian coalition processes," PSE-Ecole d'économie de Paris (Postprint) halshs-00749950, HAL.
4. repec:hal:pseose:halshs-00749950 is not listed on IDEAS
5. Kusunoki, Yoshifumi & Tanino, Tetsuzo, 2017. "Investigation on irreducible cost vectors in minimum cost arborescence problems," European Journal of Operational Research, Elsevier, vol. 261(1), pages 214-221.
6. José-Manuel Giménez-Gómez & Josep E Peris & Begoña Subiza, 2020. "An egalitarian approach for sharing the cost of a spanning tree," PLOS ONE, Public Library of Science, vol. 15(7), pages 1-14, July.
   • José M Giménez-Gómez & Josep E Peris & Begoña Subiza, 2019. "An Egalitarian Approach for Sharing the Cost of a Spanning Tree," QM&ET Working Papers 19-3, University of Alicante, D. Quantitative Methods and Economic Theory.
   • Giménez Gómez, José M. (José Manuel) & Peris, Josep E. & Subiza, Begoña, 2019. "An egalitarian approach for sharing the cost of a spanning tree," Working Papers 2072/376029, Universitat Rovira i Virgili, Department of Economics.
7. R. Pablo Arribillaga & G. Bergantiños, 2022. "Cooperative and axiomatic approaches to the knapsack allocation problem," Annals of Operations Research, Springer, vol. 318(2), pages 805-830, November.
   • Arribillaga, Pablo & Bergantiños, Gustavo, 2019. "Cooperative and axiomatic approaches to the knapsack allocation problem," MPRA Paper 91719, University Library of Munich, Germany.
8. René Brink & P. Herings & Gerard Laan & A. Talman, 2015. "The Average Tree permission value for games with a permission tree," Economic Theory, Springer;Society for the Advancement of Economic Theory (SAET), vol. 58(1), pages 99-123, January.
   • Rene van den Brink & Jean-Jacques Herings & Gerard van der Laan & Dolf Talman, 2012. "The Average Tree Permission Value for Games with a Permission Tree," Tinbergen Institute Discussion Papers 13-023/II, Tinbergen Institute.
   • van den Brink, R. & van der Laan, G. & Herings, P.J.J. & Talman, A.J.J., 2015. "The Average Tree permission value for games with a permission tree," Other publications TiSEM 97042492-4b03-4e72-b88d-d, Tilburg University, School of Economics and Management.
   • van den Brink, J.R. & Herings, P.J.J. & van der Laan, G. & Talman, A.J.J., 2013. "The average tree permission value for games with a permission tree," Research Memorandum 001, Maastricht University, Graduate School of Business and Economics (GSBE).
   • van den Brink, R. & Herings, P.J.J. & van der Laan, G. & Talman, A.J.J., 2013. "The Average Tree Permission Value for Games with a Permission Tree," Discussion Paper 2013-001, Tilburg University, Center for Economic Research.
   • van den Brink, R. & Herings, P.J.J. & van der Laan, G. & Talman, A.J.J., 2013. "The Average Tree Permission Value for Games with a Permission Tree," Other publications TiSEM 7f82484a-b6d8-4d2e-90cb-8, Tilburg University, School of Economics and Management.
9. Bergantiños, Gustavo & Vidal-Puga, Juan, 2020. "Cooperative games for minimum cost spanning tree problems," MPRA Paper 104911, University Library of Munich, Germany.
10. Hernández, Penélope & Peris, Josep E. & Silva-Reus, José A., 2016. "Strategic sharing of a costly network," Journal of Mathematical Economics, Elsevier, vol. 66(C), pages 72-82.
    • Penélope Hernández & Josep E. Peris & José A. Silva-Reus, 2012. "Strategic Sharing of a Costly Network," QM&ET Working Papers 12-10, University of Alicante, D. Quantitative Methods and Economic Theory.
11. Csóka, Péter & Illés, Ferenc & Solymosi, Tamás, 2022. "On the Shapley value of liability games," European Journal of Operational Research, Elsevier, vol. 300(1), pages 378-386.
    • Peter Csoka & Ferenc Illes & Tamas Solymosi, 2020. "On the Shapley value of liability games," KRTK-KTI WORKING PAPERS 2001, Institute of Economics, Centre for Economic and Regional Studies.
12. Radzik, Tadeusz, 2012. "A new look at the role of players’ weights in the weighted Shapley value," European Journal of Operational Research, Elsevier, vol. 223(2), pages 407-416.
13. Bergantiños, Gustavo & Martínez, Ricardo, 2014. "Cost allocation in asymmetric trees," European Journal of Operational Research, Elsevier, vol. 237(3), pages 975-987.
14. Gustavo Bergantiños & Juan Vidal-Puga, 2015. "Characterization of monotonic rules in minimum cost spanning tree problems," International Journal of Game Theory, Springer;Game Theory Society, vol. 44(4), pages 835-868, November.
    • Bergantiños, Gustavo & Vidal-Puga, Juan, 2012. "Characterization of monotonic rules in minimum cost spanning tree problems," MPRA Paper 39994, University Library of Munich, Germany.
15. Gustavo Bergantiños & Leticia Lorenzo & Silvia Lorenzo-Freire, 2010. "The family of cost monotonic and cost additive rules in minimum cost spanning tree problems," Social Choice and Welfare, Springer;The Society for Social Choice and Welfare, vol. 34(4), pages 695-710, April.
16. Christian Trudeau, 2023. "Minimum cost spanning tree problems as value sharing problems," International Journal of Game Theory, Springer;Game Theory Society, vol. 52(1), pages 253-272, March.
    • Christian Trudeau, 2021. "Minimum cost spanning tree problems as value sharing problems," Working Papers 2101, University of Windsor, Department of Economics.
17. Bergantiños, Gustavo & Gómez-Rúa, María & Llorca, Natividad & Pulido, Manuel & Sánchez-Soriano, Joaquín, 2020. "Allocating costs in set covering problems," European Journal of Operational Research, Elsevier, vol. 284(3), pages 1074-1087.
    • Bergantiños, Gustavo & Gómez-Rúa, María & Llorca, Natividad & Pulido, Manuel & Sánchez-Soriano, Joaquin, 2019. "Allocating costs in set covering problems," MPRA Paper 92659, University Library of Munich, Germany.
18. Wei Li & Wolfgang Karl Hardle & Stefan Lessmann, 2022. "A Data-driven Case-based Reasoning in Bankruptcy Prediction," Papers 2211.00921, arXiv.org.
19. René Brink & Chris Dietz & Gerard Laan & Genjiu Xu, 2017. "Comparable characterizations of four solutions for permission tree games," Economic Theory, Springer;Society for the Advancement of Economic Theory (SAET), vol. 63(4), pages 903-923, April.
    • René van den Brink & Chris Dietz & Gerard van der Laan & Genjiu Xu, 2015. "Comparable Characterizations of Four Solutions for Permission Tree Games," Tinbergen Institute Discussion Papers 15-021/II, Tinbergen Institute.
20. María Gómez-Rúa & Juan Vidal-Puga, 2011. "Merge-proofness in minimum cost spanning tree problems," International Journal of Game Theory, Springer;Game Theory Society, vol. 40(2), pages 309-329, May.
21. Emre Doğan & İbrahim Barış Esmerok, 2024. "An egalitarian solution to minimum cost spanning tree problems," International Journal of Game Theory, Springer;Game Theory Society, vol. 53(1), pages 127-141, March.
22. René Brink & Ilya Katsev & Gerard Laan, 2011. "Axiomatizations of two types of Shapley values for games on union closed systems," Economic Theory, Springer;Society for the Advancement of Economic Theory (SAET), vol. 47(1), pages 175-188, May.
    • Rene van den Brink & Ilya Katsev & Gerard van der Laan, 2009. "Axiomatizations of Two Types of Shapley Values for Games on Union Closed Systems," Tinbergen Institute Discussion Papers 09-064/1, Tinbergen Institute.
23. Gustavo Bergantiños & María Gómez-Rúa, 2015. "An axiomatic approach in minimum cost spanning tree problems with groups," Annals of Operations Research, Springer, vol. 225(1), pages 45-63, February.
24. Bergantiños, Gustavo & Lorenzo, Leticia & Lorenzo-Freire, Silvia, 2011. "A generalization of obligation rules for minimum cost spanning tree problems," European Journal of Operational Research, Elsevier, vol. 211(1), pages 122-129, May.
25. Bergantiños, Gustavo & Kar, Anirban, 2010. "On obligation rules for minimum cost spanning tree problems," Games and Economic Behavior, Elsevier, vol. 69(2), pages 224-237, July.
26. María Gómez-Rúa & Juan Vidal-Puga, 2017. "A monotonic and merge-proof rule in minimum cost spanning tree situations," Economic Theory, Springer;Society for the Advancement of Economic Theory (SAET), vol. 63(3), pages 813-826, March.
    • Gómez-Rúa, María & Vidal-Puga, Juan, 2015. "A monotonic and merge-proof rule in minimum cost spanning tree situations," MPRA Paper 62923, University Library of Munich, Germany.