Skip to main content Accessibility help
×
  • Cited by 93
Publisher:
Cambridge University Press
Online publication date:
August 2016
Print publication year:
2016
Online ISBN:
9781316779309

Book description

Computer science and economics have engaged in a lively interaction over the past fifteen years, resulting in the new field of algorithmic game theory. Many problems that are central to modern computer science, ranging from resource allocation in large networks to online advertising, involve interactions between multiple self-interested parties. Economics and game theory offer a host of useful models and definitions to reason about such problems. The flow of ideas also travels in the other direction, and concepts from computer science are increasingly important in economics. This book grew out of the author's Stanford University course on algorithmic game theory, and aims to give students and other newcomers a quick and accessible introduction to many of the most important concepts in the field. The book also includes case studies on online advertising, wireless spectrum auctions, kidney exchange, and network management.

Reviews

'There are several features of this book that make it very well suited both for the classroom and for self-study … if your interest is in understanding how game theory, economics and computer science are cross-pollinating to address challenges of the design of online strategic interactions, this is the book to start with. It is clear, well-organized and makes a compelling introduction to a vibrant field.'

David Burke Source: MAA Reviews

Refine List

Actions for selected content:

Select all | Deselect all
  • View selected items
  • Export citations
  • Download PDF (zip)
  • Save to Kindle
  • Save to Dropbox
  • Save to Google Drive

Save Search

You can save your searches here and later view and run them again in "My saved searches".

Please provide a title, maximum of 40 characters.
×

Contents

  • 1 - Introduction and Examples
    pp 1-10
Bibliography
Abdulkadiroğlu, A. and Sonmez, T. (1999). House allocation with existing tenants. Journal of Economic Theory, 88 Google Scholar(2):233–260. (Cited on page 142.)
Adler, I. (2013). The equivalence of linear programs and zero-sum games. International Journal of Game Theory, 42 Google Scholar(1):165–177. (Cited on page 258.)
Aggarwal, G., Goel, A., and Motwani, R. (2006 Google Scholar). Truthful auctions for pricing search keywords. In Proceedings of the 7th ACM Conference on Electronic Commerce (EC), pages 1–7. (Cited on page 35.)
Alaei, S., Hartline, J. D., Niazadeh, R., Pountourakis, E., and Yuan, Y. (2015 Google Scholar). Optimal auctions vs. anonymous pricing. In Proceedings of the 56th Annual Symposium on Foundations of Computer Science (FOCS), pages 1446–1463. (Cited on page 83.)
Aland, S., Dumrauf, D., Gairing, M., Monien, B., and Schoppmann, F. (2011). Exact price of anarchy for polynomial congestion games. SIAM Journal on Computing, 40 Google Scholar(5):1211–1233. (Cited on page 169.)
Andelman, N., Feldman, M., and Mansour, Y. (2009). Strong price of anarchy. Games and Economic Behavior, 65 Google Scholar(2):289–317. (Cited on page 214.)
Anshelevich, E., Dasgupta, A., Kleinberg, J., Tardos, E., Wexler, T., and Roughgarden, T. (2008a). The price of stability for network design with fair cost allocation. SIAM Journal on Computing, 38 Google Scholar(4):1602–1623. (Cited on page 213.)
Anshelevich, E., Dasgupta, A., Tardos, E., and Wexler, T. (2008b). Near-optimal network design with selfish agents. Theory of Computing, 4 Google Scholar(1):77–109. (Cited on page 213.)
Archer, A. F. and Tardos, E. (2001 Google Scholar). Truthful mechanisms for one-parameter agents. In Proceedings of the 42nd Annual Symposium on Foundations of Computer Science (FOCS), pages 482–491. (Cited on page 49.)
Arora, S., Hazan, E., and Kale, S. (2012). The multiplicative weights update method: a meta-algorithm and applications. Theory of Computing, 8 Google Scholar(1):121–164. (Cited on page 243.)
Asadpour, A. and Saberi, A. (2009 Google Scholar). On the inefficiency ratio of stable equilibria in congestion games. In Proceedings of the 5th International Workshop on Internet and Network Economics (WINE), pages 545–552. (Cited on page 214.)
Ashlagi, I., Fischer, F. A., Kash, I. A., and Procaccia, A. D. (2015). Mix and match: A strategyproof mechanism for multi-hospital kidney exchange. Games and Economic Behavior, 91 Google Scholar:284–296. (Cited on page 143.)
Aumann, R. J. (1959). Acceptable points in general cooperative nperson games. In Luce, R. D. and Tucker, A.W., editors, Contributions to the Theory of Games, volume 4 Google Scholar, pages 287–324. Princeton University Press. (Cited on page 214.)
Aumann, R. J. (1974). Subjectivity and correlation in randomized strategies. Journal of Mathematical Economics, 1 Google Scholar(1):67–96. (Cited on page 183.)
Ausubel, L. M. (2004). An efficient ascending-bid auction for multiple objects. American Economic Review, 94 Google Scholar(5):1452–1475. (Cited on page 123.)
Ausubel, L. M. and Milgrom, P. (2002). Ascending auctions with package bidding. Frontiers of Theoretical Economics, 1 Google Scholar(1):1–42. (Cited on page 110.)
Ausubel, L. M. and Milgrom, P. (2006). The lovely but lonely Vickrey auction. In Cramton, P., Shoham, Y., and Steinberg, R., editors, Combinatorial Auctions Google Scholar, chapter 1, pages 57–95. MIT Press. (Cited on page 93.)
Awerbuch, B., Azar, Y., Epstein, A., Mirrokni, V. S., and Skopalik, A. (2008 Google Scholar). Fast convergence to nearly optimal solutions in potential games. In Proceedings of the 9th ACM Conference on Electronic Commerce (EC), pages 264–273. (Cited on page 227.)
Awerbuch, B., Azar, Y., and Epstein, L. (2013). The price of routing unsplittable flow. SIAM Journal on Computing, 42 Google Scholar(1):160–177. (Cited on page 169.)
Awerbuch, B., Azar, Y., Richter, Y., and Tsur, D. (2006). Tradeoffs in worst–case equilibria. Theoretical Computer Science, 361 Google Scholar(2–3):200–209. (Cited on page 169.)
Azar, P., Daskalakis, C., Micali, S., and Weinberg, S. M. (2013 Google Scholar). Optimal and efficient parametric auctions. In Proceedings of the 24th Annual ACM-SIAM Symposium on Discrete Algorithms (SODA), pages 596–604. (Cited on page 70.)
Beckmann, M. J., McGuire, C. B., and Winsten, C. B. (1956). Studies in the Economics of Transportation Google Scholar. Yale University Press. (Cited on pages 156 and 183.)
Bertsekas, D. P. and Gallager, R. G. (1987). Data Networks. Prentice- Hall Google Scholar. Second Edition, 1991. (Cited on page 169.)
Bhawalkar, K., Gairing, M., and Roughgarden, T. (2014). Weighted congestion games: Price of anarchy, universal worst-case examples, and tightness. ACM Transactions on Economics and Computation, 2 Google Scholar(4):14. (Cited on page 169.)
Bilo, V., Flammini, M., and Moscardelli, L. (2016 Google Scholar). The price of stability for undirected broadcast network design with fair cost allocation is constant. Games and Economic Behavior. To appear. (Cited on page 214.)
Bitansky, N., Paneth, O., and Rosen, A. (2015 Google Scholar). On the cryptographic hardness of finding a Nash equilibrium. In Proceedings of the 56th Annual Symposium on Foundations of Computer Science (FOCS), pages 1480–1498. (Cited on page 295.)
Blackwell, D. (1956). Controlled random walks. In Noordhoff, E. P., editor, Proceedings of the International Congress of Mathematicians 1954, volume 3 Google Scholar, pages 336–338. North-Holland. (Cited on page 243.)
Blum, A., Hajiaghayi, M. T., Ligett, K., and Roth, A. (2008 Google Scholar). Regret minimization and the price of total anarchy. In Proceedings of the 39th Annual ACM Symposium on Theory of Computing (STOC), pages 373–382. (Cited on page 199.)
Blum, A. and Mansour, Y. (2007a). From external to internal regret. Journal of Machine Learning Research, 8 Google Scholar:1307–1324. (Cited on page 258.)
Blum, A. and Mansour, Y. (2007b). Learning, regret minimization, and equilibria. In Nisan, N., Roughgarden, T., Tardos, E., and Vazirani, V., editors, Algorithmic Game Theory Google Scholar, chapter 4, pages 79–101. Cambridge University Press. (Cited on page 243.)
Blume, L. (1993). The statistical mechanics of strategic interaction. Games and Economic Behavior, 5 Google Scholar(3):387–424. (Cited on page 214.)
Blumrosen, L. and Nisan, N. (2007). Combinatorial auctions. In Nisan, N., Roughgarden, T., Tardos, E., and Vazirani, V., editors, Algorithmic Game Theory Google Scholar, chapter 11, pages 267–299. Cambridge University Press. (Cited on page 93.)
Borgers, T. (2015). An Introduction to the Theory of Mechanism Design Google Scholar. Oxford University Press. (Cited on page 20.)
Braess, D. (1968). Uber ein Paradoxon aus der Verkehrsplanung. Unternehmensforschung, 12 Google Scholar(1):258–268. (Cited on pages 9 and 156.)
Brandt, F., Conitzer, V., Endriss, U., Lang, J., and Procaccia, A. D., editors (2016). Handbook of Computational Social Choice Google Scholar. Cambridge University Press. (Cited on page xi.)
Briest, P., Krysta, P., and Vocking, B. (2005 Google Scholar). Approximation techniques for utilitarian mechanism design. In Proceedings of the 36th Annual ACM Symposium on Theory of Computing (STOC), pages 39–48. (Cited on page 50.)
Brown, J. W. and von Neumann, J. (1950). Solutions of games by differential equations. In Kuhn, H. W. and Tucker, A. W., editors, Contributions to the Theory of Games, volume 1 Google Scholar, pages 73–79. Princeton University Press. (Cited on page 295.)
Bulow, J. and Klemperer, P. (1996). Auctions versus negotiations. American Economic Review, 86 Google Scholar(1):180–194. (Cited on page 83.)
Bulow, J. and Roberts, J. (1989). The simple economics of optimal auctions. Journal of Political Economy, 97 Google Scholar(5):1060–1090. (Cited on page 70.)
Cai, Y., Candogan, O., Daskalakis, C., and Papadimitriou, C. H. (2016). Zero-sum polymatrix games: A generalization of minmax. Mathematics of Operations Research, 41 Google Scholar(2):648–655. (Cited on page 258.)
Caragiannis, I., Kaklamanis, C., Kanellopoulos, P., Kyropoulou, M., Lucier, B., Paes Leme, R., and Tardos, E. (2015). On the efficiency of equilibria in generalized second price auctions. Journal of Economic Theory, 156 Google Scholar:343–388. (Cited on page 199.)
Cesa-Bianchi, N. and Lugosi, G. (2006). Prediction, Learning, and Games Google Scholar. Cambridge University Press. (Cited on page 243.)
Cesa-Bianchi, N., Mansour, Y., and Stolz, G. (2007). Improved second-order bounds for prediction with expert advice. Machine Learning, 66 Google Scholar(2–3):321–352. (Cited on page 243.)
Chakrabarty, D. (2004 Google Scholar). Improved bicriteria results for the selfish routing problem. Unpublished manuscript. (Cited on page 169.)
Chawla, S., Hartline, J. D., and Kleinberg, R. D. (2007 Google Scholar). Algorithmic pricing via virtual valuations. In Proceedings of the 8th ACM Conference on Electronic Commerce (EC), pages 243–251. (Cited on page 83.)
Chawla, S., Hartline, J. D., Malec, D., and Sivan, B. (2010 Google Scholar). Multiparameter mechanism design and sequential posted pricing. In Proceedings of the 41st Annual ACM Symposium on Theory of Computing (STOC), pages 311–320. (Cited on page 83.)
Chekuri, C. and Gamzu, I. (2009 Google Scholar). Truthful mechanisms via greedyiterative packing. In Proceedings of the 12th International Workshop on Approximation Algorithms for Combinatorial OptimizationProblems (APPROX), pages 56–69. (Cited on page 50.)
Chen, R. and Chen, Y. (2011). The potential of social identity forequilibrium selection. American Economic Review, 101 Google Scholar(6):2562–2589. (Cited on page 214.)
Chen, X., Deng, X., and Teng, S.-H. (2009). Settling the complexityof computing twoplayer Nash equilibria. Journal of the ACM,56 Google Scholar(3):14. (Cited on page 294.)
Chien, S. and Sinclair, A. (2011). Convergence to approximate Nashequilibria in congestion games. Games and Economic Behavior,71 Google Scholar(2):315–327. (Cited on page 227.)
Christodoulou, G. and Koutsoupias, E. (2005 Google Scholara). On the price ofanarchy and stability of correlated equilibria of linear congestiongames. In Proceedings of the 13th Annual European Symposium onAlgorithms (ESA), pages 59–70. (Cited on page 169.)
Christodoulou, G. and Koutsoupias, E. (2005 Google Scholarb). The price of anarchyof finite congestion games. In Proceedings of the 36th Annual ACMSymposium on Theory of Computing (STOC), pages 67–73. (Citedon page 169.)
Christodoulou, G., Kovács, A., and Schapira, M. (2008 Google Scholar). Bayesiancombinatorial auctions. In Proceedings of the 35th InternationalColloquium on Automata, Languages and Programming (ICALP),pages 820–832. (Cited on page 199.)
Clarke, E. H. (1971). Multipart pricing of public goods. Public Choice,11 Google Scholar(1):17–33. (Cited on page 93.)
Cohen, J. E. and Horowitz, P. (1991). Paradoxical behaviour of mechanical and electrical networks. Nature, 352 Google Scholar(8):699–701. (Citedon page 9.)
Cominetti, R., Correa, J. R., and Stier Moses, N. E. (2009). The impact of oligopolistic competition in networks. Operations Research,57 Google Scholar(6):1421–1437. (Cited on page 169.)
Cook, W. J., Cunningham, W. H., Pulleyblank, W. R., and Schrijver, A. (1998). Combinatorial Optimization Google Scholar. Wiley. (Cited on pages 156and 308.)
Correa, J. R., Schulz, A. S., and Stier Moses, N. E. (2004). Selfish routing in capacitated networks. Mathematics of OperationsResearch, 29 Google Scholar(4):961–976. (Cited on page 156.)
Cramton, P. (2006). Simultaneous ascending auctions. In Cramton, P., Shoham, Y., and Steinberg, R., editors, Combinatorial Auctions Google Scholar, chapter 4, pages 99–114. MIT Press. (Cited on page 110.)
Cramton, P. and Schwartz, J. (2000). Collusive bidding: Lessonsfrom the FCC spectrum auctions. Journal of Regulatory Economics,17 Google Scholar(3):229–252. (Cited on page 110.)
Cramton, P., Shoham, Y., and Steinberg, R., editors (2006). Combinatorial Auctions Google Scholar. MIT Press. (Cited on page 110.)
Crémer, J. and McLean, R. P. (1985). Optimal selling strategies under uncertainty for a discriminating monopolist when demands areinterdependent. Econometrica, 53 Google Scholar(2):345–361. (Cited on page 69.)
Dantzig, G. B. (1951). A proof of the equivalence of the programmingproblem and the game problem. In Koopmans, T. C., editor, Activity Analysis of Production and Allocation Google Scholar, Cowles CommissionMonograph No. 13, chapter XX, pages 330–335. Wiley. (Cited onpage 258.)
Dantzig, G. B. (1982). Reminiscences about the origins of linearprogramming. Operations Research Letters, 1 Google Scholar(2):43–48. (Cited onpage 258.)
Daskalakis, C. (2013). On the complexity of approximating a Nashequilibrium. ACM Transactions on Algorithms, 9 Google Scholar(3):23. (Cited onpage 295.)
Daskalakis, C., Goldberg, P. W., and Papadimitriou, C. H. (2009a).The complexity of computing a Nash equilibrium. SIAM Journalon Computing, 39 Google Scholar(1):195–259. (Cited on page 294.)
Daskalakis, C., Goldberg, P. W., and Papadimitriou, C. H. (2009b).The complexity of computing a Nash equilibrium. Communicationsof the ACM, 52 Google Scholar(2):89–97. (Cited on page 295.)
Devanur, N. R., Ha, B. Q., and Hartline, J. D. (2013 Google Scholar). Priorfreeauctions for budgeted agents. In Proceedings of the 14th ACMConference on Electronic Commerce (EC), pages 287–304. (Citedon page 123.)
Dhangwatnotai, P., Roughgarden, T., and Yan, Q. (2015). Revenuemaximization with a single sample. Games and Economic Behavior,91 Google Scholar:318–333. (Cited on page 83.)
Diamantaras, D., Cardamone, E. I., Campbell, K. A., Deacle, S., and Delgado, L. A. (2009 Google Scholar). A Toolbox for Economic Design. PalgraveMacmillan. (Cited on page 20.)
Dobzinski, S., Lavi, R., and Nisan, N. (2012). Multiunit auctionswith budget limits. Games and Economic Behavior, 74 Google Scholar(2):486–503.(Cited on pages 123 and 124.)
Dobzinski, S., Nisan, N., and Schapira, M. (2010). Approximationalgorithms for combinatorial auctions with complementfree bidders. Mathematics of Operations Research, 35 Google Scholar(1):1–13. (Cited onpage 93.)
Dobzinski, S. and Paes Leme, R. (2014 Google Scholar). Efficiency guarantees inauctions with budgets. In Proceedings of the 41st InternationalColloquium on Automata, Languages and Programming (ICALP),pages 392–404. (Cited on page 124.)
Dubins, L. E. and Freedman, D. A. (1981). Machiavelli and the GaleShapley algorithm. American Mathematical Monthly, 88 Google Scholar(7):485–494. (Cited on page 143.)
Dynkin, E. B. (1963). The optimum choice of the instant for stoppinga Markov process. Soviet Mathematics Doklady, 4 Google Scholar:627–629. (Citedon page 20.)
Edelman, B., Ostrovsky, M., and Schwarz, M. (2007). Internet advertising and the Generalized SecondPrice Auction: Selling billions ofdollars worth of keywords. American Economic Review, 97 Google Scholar(1):242–259. (Cited on pages 20 and 35.)
Epstein, A., Feldman, M., and Mansour, Y. (2009). Strong equilibrium in cost sharing connection games. Games and EconomicBehavior, 67 Google Scholar(1):51–68. (Cited on page 214.)
Etessami, K. and Yannakakis, M. (2010). On the complexity of Nashequilibria and other fixed points. SIAM Journal on Computing,39 Google Scholar(6):2531–2597. (Cited on page 295.)
Even-Dar, E., Kesselman, A., and Mansour, Y. (2007). Convergencetime to Nash equilibrium in load balancing. ACM Transactions onAlgorithms, 3 Google Scholar(3):32. (Cited on page 227.)
Fabrikant, A., Papadimitriou, C. H., and Talwar, K. (2004 Google Scholar). Thecomplexity of pure Nash equilibria. In Proceedings of the 35thAnnual ACM Symposium on Theory of Computing (STOC), pages604–612. (Cited on page 277.)
Facchini, G., van Megan, F., Borm, P., and Tijs, S. (1997). Congestion models and weighted Bayesian potential games. Theory andDecision, 42 Google Scholar(2):193–206. (Cited on page 183.)
Federal Communications Commission (2015 Google Scholar). Procedures for competitive bidding in auction 1000, including initial clearing targetdetermination, qualifying to bid, and bidding in auctions 1001 (reverse) and 1002 (forward). Public notice FCC 15-78. (Cited onpage 110.)
Foster, D. P. and Vohra, R. (1997). Calibrated learning and correlatedequilibrium. Games and Economic Behavior, 21 Google Scholar(1–2):40–55. (Citedon page 258.)
Foster, D. P. and Vohra, R. (1999). Regret in the online decisionproblem. Games and Economic Behavior, 29 Google Scholar(1–2):7–35. (Cited onpage 243.)
Fotakis, D. (2010). Congestion games with linearly independentpaths: Convergence time and price of anarchy. Theory of Computing Systems, 47 Google Scholar(1):113–136. (Cited on page 277.)
Fotakis, D., Kontogiannis, S. C., and Spirakis, P. G. (2005). Selfishunsplittable flows. Theoretical Computer Science, 348 Google Scholar(2–3):226–239. (Cited on page 183.)
Fréchette, A., Newman, N., and Leyton-Brown, K. (2016 Google Scholar). Solvingthe station repacking problem. In Proceedings of the 30th AAAIConference on Artificial Intelligence (AAAI). (Cited on page 110.)
Freund, Y. and Schapire, R. E. (1997). A decisiontheoretic generalization of online learning and an application to boosting. Journal of Computer and System Sciences, 55 Google Scholar(1):119–139. (Cited onpage 243.)
Freund, Y. and Schapire, R. E. (1999). Adaptive game playing usingmultiplicative weights. Games and Economic Behavior, 29 Google Scholar(1–2):79–103. (Cited on page 258.)
Gale, D., Kuhn, H. W., and Tucker, A. W. (1950). On symmetricgames. In Kuhn, H. W. and Tucker, A. W., editors, Contributions to the Theory of Games, volume 1 Google Scholar, pages 81–87. PrincetonUniversity Press. (Cited on page 295.)
Gale, D., Kuhn, H. W., and Tucker, A. W. (1951). Linear programming and the theory of games. In Koopmans, T. C., editor, Activity Analysis of Production and Allocation Google Scholar, Cowles CommissionMonograph No. 13, chapter XIX, pages 317–329. Wiley. (Cited onpage 258.)
Gale, D. and Shapley, L. S. (1962). College admissions and the stability of marriage. American Mathematical Monthly, 69 Google Scholar(1):9–15.(Cited on page 143.)
Gale, D. and Sotomayor, M. (1985). Ms. Machiavelli and the stablematching problem. American Mathematical Monthly, 92 Google Scholar(4):261–268. (Cited on page 143.)
Garey, M. R. and Johnson, D. S. (1979 Google Scholar). Computers and Intractability: A Guide to the Theory of NP-Completeness. Freeman. (Citedon pages 50, 276, and 301.)
Geanakoplos, J. (2003). Nash and Walras equilibrium via Brouwer.Economic Theory, 21 Google Scholar(2/3):585–603. (Cited on page 295.)
Gibbard, A. (1973). Manipulation of voting schemes: A general result.Econometrica, 41 Google Scholar(4):587–601. (Cited on page 50.)
Gilboa, I. and Zemel, E. (1989). Nash and correlated equilibria:Some complexity considerations. Games and Economic Behavior, 1 Google Scholar(1):80–93. (Cited on page 258.)
Goemans, M. X., Mirrokni, V. S., and Vetta, A. (2005). Sink equilibria and convergence. In Proceedings of the 46th Annual Symposium on Foundations of Computer Science (FOCS) Google Scholar, pages 142–151.(Cited on page 183.)
Goeree, J. K. and Holt, C. A. (2010). Hierarchical package bidding:A paper & pencil combinatorial auction. Games and EconomicBehavior, 70 Google Scholar(1):146–169. (Cited on page 110.)
Goldberg, A. V., Hartline, J. D., Karlin, A., Saks, M., and Wright, A. (2006). Competitive auctions. Games and Economic Behavior, 55 Google Scholar(2):242–269. (Cited on pages 35 and 83.)
Groves, T. (1973). Incentives in teams. Econometrica, 41 Google Scholar(4):617–631.(Cited on page 93.)
Hajiaghayi, M. T., Kleinberg, R. D., and Parkes, D. C. (2004). Adaptive limited-supply online auctions. In Proceedings of the 5th ACMConference on Electronic Commerce (EC) Google Scholar, pages 71–80. (Cited onpage 20.)
Hannan, J. (1957). Approximation to Bayes risk in repeated play. In Dresher, M., Tucker, A. W., and Wolfe, P., editors, Contributions to the Theory of Games, volume 3 Google Scholar, pages 97–139. Princeton University Press. (Cited on pages 183, 243, and 258.)
Harks, T. (2011). Stackelberg strategies and collusion in network games with splittable flow. Theory of Computing Systems, 48 Google Scholar(4):781–802. (Cited on page 169.)
Harstad, R. M. (2000). Dominant strategy adoption and bidders'experience with pricing rules. Experimental Economics, 3 Google Scholar(3):261–280. (Cited on page 110.)
Hart, S. and MasColell, A. (2000). A simple adaptive procedure leading to correlated equilibrium. Econometrica, 68 Google Scholar(5):1127–1150.(Cited on page 258.)
Hart, S. and Nisan, N. (2013). The query complexity of correlated equilibria Google Scholar. Working paper. (Cited on page 277.)
Hartline, J. D. (2016). Mechanism design and approximation Google Scholar. Bookin preparation. (Cited on pages xi, 69, and 83.)
Hartline, J. D. and Kleinberg, R. D. (2012 Google Scholar). Badminton and the science of rule making. The Huffington Post. (Cited on page 9.)
Hartline, J. D. and Roughgarden, T. (2009). Simple versus optimal mechanisms. In Proceedings of the 10th ACM Conference on Electronic Commerce (EC) Google Scholar, pages 225–234. (Cited on page 83.)
Hoeksma, R. and Uetz, M. (2011). The price of anarchy for minsum related machine scheduling. In Proceedings of the 9th International Workshop on Approximation and Online Algorithms(WAOA) Google Scholar, pages 261–273. (Cited on page 199.)
Holmstrom, B. (1977). On Incentives and Control in Organizations. Google Scholar PhD thesis, Stanford University. (Cited on page 93.)
Hurwicz, L. (1972). On informationally decentralized systems. In McGuire, C. B. and Radner, R., editors, Decision and Organization Google Scholar, pages 297–336. University of Minnesota Press. (Cited on page 20.)
Ibarra, O. H. and Kim, C. E. (1975). Fast approximation algorithms for the knapsack and sum of subset problems. Journal of the ACM, 22 Google Scholar(4):463–468. (Cited on page 50.)
Jackson, M. O. (2008). Social and Economic Networks Google Scholar. Princeton University Press. (Cited on page 213.)
Jiang, A. X. and Leyton-Brown, K. (2015). Polynomial time computation of exact correlated equilibrium in compact games. Games and Economic Behavior, 91 Google Scholar:347–359. (Cited on page 277.)
Johnson, D. S., Papadimitriou, C. H., and Yannakakis, M. (1988). How easy is local search? Journal of Computer and System Sciences, 37 Google Scholar(1):79–100. (Cited on pages 276 and 294.)
Kalai, A. and Vempala, S. (2005). Efficient algorithms for online decision problems. Journal of Computer and System Sciences, 71 Google Scholar(3):291–307. (Cited on page 243.)
Karlin, S. and Taylor, H. (1975). A First Course in Stochastic Processes Google Scholar. Academic Press, second edition. (Cited on page 258.)
Kirkegaard, R. (2006). A short proof of the Bulow-Klemperer auctions vs. negotiations result. Economic Theory, 28 Google Scholar(2):449–452.(Cited on page 83.)
Klemperer, P. (2004). Auctions: Theory and Practice Google Scholar. Princeton University Press. (Cited on page 110.)
Koutsoupias, E. and Papadimitriou, C. H. (1999). Worstcase equilibria. In Proceedings of the 16th Annual Symposium on Theoretical Aspects of Computer Science (STACS) Google Scholar, volume 1563 of Lecture Notes in Computer Science, pages 404–413. (Cited on pages 9, 169,and 183.)
Krishna, V. (2010). Auction Theory Google Scholar. Academic Press, second edition.(Cited on pages 20 and 70.)
Lehmann, D., O'Callaghan, L. I., and Shoham, Y. (2002). Truth revelation in approximately efficient combinatorial auctions. Journalof the ACM, 49 Google Scholar(5):577–602. (Cited on pages 49 and 50.)
Lemke, C. E. and Howson Jr.,, J. T. (1964). Equilibrium points of bi-matrix games. SIAM Journal, 12 Google Scholar(2):413–423. (Cited on page 295.)
Lipton, R. J., Markakis, E., and Mehta, A. (2003). Playing largegames using simple strategies. In Proceedings of the 4th ACM Conference on Electronic Commerce (EC) Google Scholar, pages 36–41. (Citedon page 295.)
Littlestone, N. (1988). Learning quickly when irrelevant attributes abound: A new linear threshold algorithm. Machine Learning, 2 Google Scholar(4):285–318. (Cited on page 243.)
Littlestone, N. and Warmuth, M. K. (1994). The weighted majority algorithm. Information and Computation, 108 Google Scholar(2):212–261. (Citedon page 243.)
Mas-Colell, A., Whinston, M. D., and Green, J. R. (1995). Microeconomic Theory Google Scholar. Oxford University Press. (Cited on page 20.)
McVitie, D. G. and Wilson, L. B. (1971). The stable marriage problem. Communications of the ACM, 14 Google Scholar(7):486–490. (Cited onpage 143.)
Megiddo, N. and Papadimitriou, C. H. (1991). On total functions, existence theorems and computational complexity. Theoretical Computer Science, 81 Google Scholar(2):317–324. (Cited on page 294.)
Milchtaich, I. (1996). Congestion games with player specific payoff functions. Games and Economic Behavior, 13 Google Scholar(1):111–124. (Citedon page 227.)
Milgrom, P. (2004). Putting Auction Theory to Work Google Scholar. Cambridge University Press. (Cited on page 110.)
Milgrom, P. and Segal, I. (2015a). Deferred acceptance auctions and radio spectrum reallocation Google Scholar. Working paper. (Cited on page 110.)
Milgrom, P. and Segal, I. (2015b). Designing the US Incentive Auction Google Scholar. Working paper. (Cited on page 110.)
Mirrokni, V. S. and Vetta, A. (2004). Convergence issues in competitive games. In Proceedings of the 7th International Workshop on Approximation Algorithms for Combinatorial Optimization Problems (APPROX) Google Scholar, pages 183–194. (Cited on pages 199 and 227.)
Mitzenmacher, M. and Upfal, E. (2005). Probability and Computing:Randomized Algorithms and Probabilistic Analysis Google Scholar. Cambridge University Press. (Cited on pages 305 and 308.)
Monderer, D. and Shapley, L. S. (1996). Potential games. Games and Economic Behavior, 14 Google Scholar(1):124–143. (Cited on pages 183 and 226.)
Motwani, R. and Raghavan, P. (1996). Randomized Algorithms Google Scholar. Cambridge University Press. (Cited on pages 305 and 308.)
Moulin, H. (1980). On strategy proofness and single peakedness. Public Choice, 35 Google Scholar(4):437–455. (Cited on page 124.)
Moulin, H. and Shenker, S. (2001). Strategy proof sharing of sub modular costs: Budget balance versus efficiency. Economic Theory, 18 Google Scholar(3):511–533. (Cited on page 35.)
Moulin, H. and Vial, J. P. (1978). Strategically zero sum games: The class of games whose completely mixed equilibria cannot be improved upon. International Journal of Game Theory Google Scholar, 7(3–4):201–221. (Cited on page 183.)
Mu'Alem, A. and Nisan, N. (2008). Truthful approximation mechanisms for restricted combinatorial auctions. Games and Economic Behavior, 64 Google Scholar(2):612–631. (Cited on page 50.)
Myerson, R. (1981). Optimal auction design. Mathematics of Operations Research, 6 Google Scholar(1):58–73. (Cited on pages 35 and 69.)
Nash, Jr., J. F. (1950). Equilibrium points in N-person games. Proceedings of the National Academy of Sciences, 36 Google Scholar(1):48–49. (Citedon pages 9 and 183.)
Nash, Jr., J. F. (1951). Non-cooperative games. Annals of Mathematics, 54 Google Scholar(2):286–295. (Cited on page 295.)
Nisan, N. (2015). Algorithmic mechanism design: Through the lensof multiunit auctions. In Young, H. P. and Zamir, S., editors, Handbook of Game Theory, volume 4 Google Scholar, chapter 9, pages 477–515. North-Holland. (Cited on page 49.)
Nisan, N. and Ronen, A. (2001). Algorithmic mechanism design. Games and Economic Behavior, 35 Google Scholar(1–2):166–196. (Citedon page 49.)
Nisan, N., Roughgarden, T., Tardos, É., and Vazirani, V., editors(2007). Algorithmic Game Theory Google Scholar. Cambridge University Press.(Cited on page xi.)
Nobel Prize Committee (2007 Google Scholar). Scientific background on the Sveriges Riksbank Prize in Economic Sciences in Memory of Alfred Nobel:Mechanism Design Theory. Prize Citation. (Cited on page 20.)
Olifer, N. and Olifer, V. (2005). Computer Networks: Principles, Technologies and Protocols for Network Design. Google Scholar Wiley. (Cited onpage 169.)
Ostrovsky, M. and Schwarz, M. (2009). Reserve prices in Internet advertising auctions: A field experiment Google Scholar. Working paper. (Citedon page 70.)
Papadimitriou, C. H. (1994). On the complexity of the parity argument and other inefficient proofs of existence. Journal of Computerand System Sciences, 48 Google Scholar(3):498–532. (Cited on page 294.)
Papadimitriou, C. H. (2007). The complexity of finding Nash equilibria. In Nisan, N., Roughgarden, T., Tardos, É., and Vazirani, V.,editors, Algorithmic Game Theory Google Scholar, chapter 2, pages 29–51. Cambridge University Press. (Cited on page 295.)
Papadimitriou, C. H. and Roughgarden, T. (2008). Computing correlated equilibria in multiplayer games. Journal of the ACM, 55 Google Scholar(3):14. (Cited on page 277.)
Parkes, D. C. and Seuken, S. (2016 Google Scholar). Economics and computation. Book in preparation. (Cited on page xi.)
Pigou, A. C. (1920). The Economics of Welfare. Google Scholar Macmillan. (Citedon page 156.)
Rabin, M. O. (1957). Effective computability of winning strategies. In Dresher, M., Tucker, A. W., and Wolfe, P., editors, Contributions to the Theory of Games Google Scholar, volume 3, pages 147–157. Princeton University Press. (Cited on page 9.)
Rassenti, S. J., Smith, V. L., and Bulfin, R. L. (1982). A combinatorial auction mechanism for airport time slot allocation. Bell Journal of Economics, 13 Google Scholar(2):402–417. (Cited on page 110.)
Rochet, J. C. (1987). A necessary and sufficient condition for rationalizability in a quasilinear context. Journal of Mathematical Economics, 16 Google Scholar(2):191–200. (Cited on page 93.)
Rosen, A., Segev, G., and Shahaf, I. (2016 Google Scholar). Can PPAD hardnessbe based on standard cryptographic assumptions? Working paper.(Cited on page 295.)
Rosenthal, R. W. (1973). A class of games possessing purestrategy Nash equilibria. International Journal of Game Theory, 2 Google Scholar(1):65–67.(Cited on pages 169 and 183.)
Roth, A. E. (1982a). The economics of matching: Stability and incentives. Mathematics of Operations Research, 7 Google Scholar(4):617–628. (Citedon page 143.)
Roth, A. E. (1982b). Incentive compatibility in a market with indivisible goods. Economics Letters, 9 Google Scholar(2):127–132. (Cited on page 124.)
Roth, A. E. (1984). The evolution of the labor market for medicalinterns and residents: A case study in game theory. Journal of Political Economy, 92 Google Scholar(6):991–1016. (Cited on page 143.)
Roth, A. E. and Peranson, E. (1999). The redesign of the matching market for American physicians: Some engineering aspects of economic design. American Economic Review, 89 Google Scholar(4):748–780. (Citedon page 143.)
Roth, A. E. and Postlewaite, A. (1977). Weak versus strong domination in a market with indivisible goods. Journal of Mathematical Economics, 4 Google Scholar(2):131–137. (Cited on page 124.)
Roth, A. E., Sönmez, T., and Ünver, M. U. (2004). Kidney exchange. QuarterlJournal of Economics, 119 Google Scholar(2):457–488. (Citedon page 142.)
Roth, A. E., Sönmez, T., and Ünver, M. U. (2005). Pairwise kidney exchange. Journal of Economic Theory, 125 Google Scholar(2):151–188. (Cited onpage 143.)
Roth, A. E., Sönmez, T., and Ünver, M. U. (2007). Efficient kidney exchange: Coincidence of wants in markets with compatibility based preferences. American Economic Review, 97 Google Scholar(3):828–851. (Cited onpage 143.)
Rothkopf, M., Teisberg, T., and Kahn, E. (1990). Why are Vickrey auctions rare. Journal of Political Economy, 98 Google Scholar(1):94–109. (Citedon page 93.)
Roughgarden, T. (2003). The price of anarchy is independent ofthe network topology. Journal of Computer and System Sciences, 67 Google Scholar(2):341–364. (Cited on page 156.)
Roughgarden, T. (2005). Selfish Routing and the Price of Anarchy. Google Scholar MIT Press. (Cited on page 156.)
Roughgarden, T. (2006). On the severity of Braess's Paradox: Designing networks for selfish users is hard. Journal of Computer andSystem Sciences, 72 Google Scholar(5):922–953. (Cited on pages 9 and 156.)
Roughgarden, T. (2010a). Algorithmic game theory. Communicationsof the ACM, 53 Google Scholar(7):78–86. (Cited on page 169.)
Roughgarden, T. (2010b). Computing equilibria: A computational complexity perspective. Economic Theory, 42 Google Scholar(1):193–236. (Citedon pages 276 and 294.)
Roughgarden, T. (2015). Intrinsic robustness of the price of anarchy. Journal of the ACM, 62 Google Scholar(5):32. (Cited on pages 169, 199, and 227.)
Roughgarden, T. and Schoppmann, F. (2015). Local smoothness and the price of anarchy in splittable congestion games. Journal of Economic Theory, 156 Google Scholar:317–342. (Cited on page 169.)
Roughgarden, T. and Sundararajan, M. (2007 Google Scholar). Is efficiency expensive? In Proceedings of the 3rd Workshop on Sponsored Search.(Cited on page 83.)
Roughgarden, T., Syrgkanis, V., and Tardos, É.. (2016 Google Scholar). The priceof anarchy in auctions. Working paper. (Cited on page 199.)
Roughgarden, T. and Tardos, É. (2002). How bad is selfish routing. Journal of the ACM, 49 Google Scholar(2):236–259. (Cited on pages 156 and 169.)
Rubinstein, A. (2016 Google Scholar). Settling the complexity of computing approximate twoplayer Nash equilibria. Working paper. (Cited onpage 295.)
Sack, K. (2012 Google Scholar). 60 lives, 30 kidneys, all linked. New York Times. February 18. (Cited on page 143.)
SamuelCahn, E. (1984). Comparison of threshold stop rules and maximum for independent nonnegative random variables. Annalsof Probability, 12 Google Scholar(4):1213–1216. (Cited on page 83.)
Schäffer, A. A. and Yannakakis, M. (1991). Simple local search problems that are hard to solve. SIAM Journal on Computing, 20 Google Scholar(1):56–87. (Cited on page 277.)
Shapley, L. and Scarf, H. (1974). On cores and indivisibility. Journalof Mathematical Economics, 1 Google Scholar(1):23–37. (Cited on page 124.)
Shapley, L. S. and Shubik, M. (1971). The assignment game I: Thecore. International Journal of Game Theory, 1 Google Scholar(1):111–130. (Citedon page 110.)
Sheffi, Y. (1985). Urban Transportation Networks: Equilibrium Analysis with Mathematical Programming Methods Google Scholar. Prentice-Hall.(Cited on page 156.)
Shoham, Y. and Leyton-Brown, K. (2009). Multiagent Systems: Algorithmic, Game-Theoretic, and Logical Foundations. Google Scholar Cambridge University Press. (Cited on page xi.)
Skopalik, A. and Vöcking, B. (2008). Inapproximability of pure Nashequilibria. In Proceedings of the 39th Annual ACM Symposium onTheory of Computing (STOC) Google Scholar, pages 355–364. (Cited on pages 227and 277.)
Smith, A. (1776). An Inquiry into the Nature and Causes of the Wealth of Nations Google Scholar. Methuen. (Cited on page 9.)
Sperner, E. (1928). Neuer Beweis für die Invarianz der Dimensionszahl und des Gebietes. Abhandlungen aus dem Mathematischen Seminar der Universität Hamburg, 6 Google Scholar(1):265–272. (Cited onpage 295.)
Varian, H. R. (2007). Position auctions. International Journal of Industrial Organization, 25 Google Scholar(6):1163–1178. (Cited on pages 20 and 35.)
Vetta, A. (2002). Nash equilibria in competitive societies, with applications to facility location, traffic routing and auctions. In Proceedings of the 43rd Annual Symposium on Foundations of ComputerScience (FOCS) Google Scholar, pages 416–425. (Cited on page 199.)
Vazirani, V. V. (2001). Approximation Algorithms. Google Scholar Springer. (Citedon page 50.)
Vickrey, W. (1961). Counterspeculation, auctions, and competitivesealed tenders. Journal of Finance, 16 Google Scholar(1):8–37. (Cited on pages 20,70, and 93.)
Ville, J. (1938). Sur la theorie générale des jeux ou intervientl'habileté des joueurs. Fascicule 2 in Volume 4 of É. Borel, Traité du Calcul des probabilités et de ses applications Google Scholar, pages 105–113. Gauthier-Villars. (Cited on page 258.)
Vohra, R. V. (2011). Mechanism Design: A Linear ProgrammingApproach. Google Scholar Cambridge University Press. (Cited on page 93.)
Vojnović, M. (2016). Contest Theory Google Scholar. Cambridge University Press.(Cited on page xi.)
Neumann, von J. (1928). Zur Theorie der Gesellschaftsspiele. Mathematische Annalen, 100 Google Scholar:295–320. (Cited on page 258.)
Neumann, von J. and Morgenstern, O. (1944). Theory of Gamesand Economic Behavior Google Scholar. Princeton University Press. (Cited onpage 258.)
Stengel, von B. (2002). Computing equilibria for two-person games.In Aumann, R. J. and Hart, S., editors, Handbook of Game Theorywith Economic Applications, volume 3, chapter 45, pages 1723–1759. North-Holland Google Scholar. (Cited on page 295.)
Voorneveld, M., Borm, P., Megen, van F., Tijs, S., and Facchini, G.(1999). Congestion games and potentials reconsidered. International Game Theory Review, 1 Google Scholar(3–4):283–299. (Cited on page 183.)
Wardrop, J. G. (1952). Some theoretical aspects of road traffic research. In Proceedings of the Institute of Civil Engineers, Pt. II, volume 1 Google Scholar, pages 325–378. (Cited on page 156.)
Williamson, D. P. and Shmoys, D. B. (2010). The Design of Approximation Algorithms. Google Scholar Cambridge University Press. (Cited onpage 50.)

Metrics

Full text views

Total number of HTML views: 0
Total number of PDF views: 51913 *
Loading metrics...

Book summary page views

Total views: 37060 *
Loading metrics...

* Views captured on Cambridge Core between September 2016 - 5th April 2025. This data will be updated every 24 hours.

Usage data cannot currently be displayed.