Worst-case payoffs of a location game

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Worst-case payoffs of a location game

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Electronic Commerce archive
Proceedings of the 5th ACM conference on Electronic commerce table of contents

New York, NY, USA

SESSION: Brief announcements table of contents

Pages: 244 - 245

Year of Publication: 2004

ISBN:1-58113-711-0

Authors

Shuchi Chawla	Carnegie Mellon University, Pittsburgh, PA
Uday Rajan	Carnegie Mellon University, Pittsburgh, PA
R. Ravi	Carnegie Mellon University, Pittsburgh, PA
Amitabh Sinha	Carnegie Mellon University, Pittsburgh, PA

Sponsors

ACM: Association for Computing Machinery
SIGEcom: ACM Special Interest Group on Electronic Commerce

Publisher

ACM New York, NY, USA

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Downloads (6 Weeks): 5, Downloads (12 Months): 15, Citation Count: 0

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REFERENCES

Note: OCR errors may be found in this Reference List extracted from the full text article. ACM has opted to expose the complete List rather than only correct and linked references.

	1	Hee-Kap Ahn , Siu-Wing Cheng , Otfried Cheong , Mordecai J. Golin , René van Oostrum, Competitive Facility Location along a Highway, Proceedings of the 7th Annual International Conference on Computing and Combinatorics, p.237-246, August 20-23, 2001
	2	S. Chawla, U. Rajan, R. Ravi and A. Sinha. Min-Max Payoffs of a Location Game. CMU CS Technical Report CMU-CS-03-141, 2003.
	3	Marquis de Condorcet. Essais sur l'application de l'analyse a la probabilite des decisions redues a la pluralite des voix, Paris, 1785.
	4	H.A. Eiselt, G. Laporte and J.-F. Thisse. Competitive location models: A framework and bibliography. Transportation Science 27:44--54, 1993.
	5	J.J. Gabscewicz and J.-F. Thisse. Location. In R.J. Aumann and S. Hart (eds.), Handbook of Game Theory with Economic Applications, North Holland, 1992.
	6	H. Hotelling. Stability in Competition. Economic Journal 39(1):41--57, 1929.
	7	J. Matousek. Using the Borsuk-Ulan Theorem, Lectures on Topoligical Methods in Combinatorics and Geometry, with A. Bjorner and G. Ziegler, Springer, 2003.