GUARDS - Game theoretic security allocation on a national scale

10th International Conference on Autonomous Agents and Multiagent Systems 2011, AAMAS 2011

Volumn 1, Issue , 2011, Pages 33-40

  Pita, James ^a   Tambe, Milind ^a   Kiekintveld, Chris ^b   Cullen, Shane ^c   Steigerwald, Erin ^d  

^a UNIVERSITY OF SOUTHERN CALIFORNIA   (United States)

^b UNIVERSITY OF TEXAS AT EL PASO   (United States)

^c Department of Homeland Security Science and Technology Direc   (United States)

^d Transportation Security Administration   (United States)

Author keywords

Applications; Game theory; Resource allocation; Security

Indexed keywords

AIRPORTS; APPLICATIONS; AUTONOMOUS AGENTS; GAME THEORY; MULTI AGENT SYSTEMS; NATIONAL SECURITY; RESOURCE ALLOCATION; SCHEDULING;

ACADEMIC RESEARCH; CENTRALIZED APPROACHES; POTENTIAL THREATS; SECURITY; SECURITY ACTIVITIES; SOFTWARE SCHEDULING; SOLUTION TECHNIQUES; TRANSPORTATION SECURITY ADMINISTRATION;

AIRPORT SECURITY;

EID: 84899442804     PISSN: None     EISSN: None     Source Type: Conference Proceeding    
DOI: None     Document Type: Conference Paper

References (17)

1. Air traffic control: By the numbers. In http://www.natcci.org/ mediacenter/bythenumbers.msp#l.
2. TSA I Transportation Security Administration I U.S. Department of Homeland Security. In http://www.tsa.gov/.
3. N. Agmon. On events in multi-robot patrol in adversarial environments. In AAMAS, 2010.
4. N. Agmon, S. Kraus, G. Kaminka, and V. Sadov. Adversarial uncertainty in multi-robot patrol. In IJCAI, 2009.
5. N. Basilico, N. Gatti, T. Rossi, S. Ceppi, and F. Amigoni. Extending algorithms for mobile robot patrolling in the presence of adversaries to more realistic settings. In IAT, 2009.
6. V. Conitzer and T. Sandholm. Computing the optimal strategy to commit to. In EC, 2006.
7. D. Fudenberg and J. Tirole. Game Theory. MIT Press, 1991.
8. M. Jain, E. Kardes, C. Kiekintveld, M. Tambe, and F. Ordonez. Security games with arbitrary schedules: A branch and price approach. In AAAI, 2010.
9. C. Kiekintveld, M. Jain, J. Tsai, J. Pita, M. Tambe, and F. Ordonez. Computing optimal randomized resource allocations for massive security games. In AAMAS, 2009.
10. D. Korzhyk, V. Conitzer, and R. Parr. Complexity of computing optimal Stackelberg strategies in security resource allocation games. In AAAI, 2010.
11. R. C. Larson. A hypercube queueing model for facility location and redistricting in urban emergency services. Computers and OR, 1(1):67-95, 1974.
12. P. Paruchuri, J. Marecki, J. Pearce, M. Tambe, F. Ordonez, and S. Kraus. Playing games for security: An efficient exact algorithm for solving Bayesian Stackelberg games. In AAMAS, 2008.
13. P. Paruchuri, M. Tambe, F. Ordonez, and S. Kraus. Security in multiagent systems by policy randomization. In AAMAS, 2006.
14. J. Pita, M. Jain, J. Marecki, F. Ordonez, C. Portway, M. Tambe, C. Western, P. Paruchuri, and S. Kraus. Deployed ARMOR protection: The application of a game theoretic model for security at the Los Angeles International Airport. In AAMAS, 2008.
15. J. Tsai, S. Rathi, C. Kiekintveld, F. Ordonez, and M. Tambe. IRIS - A tool for strategic security allocation in transportation networks. In AAMAS, 2009.
16. W. A. Wagenaar. Generation of random sequences by human subjects: A critical survey of literature. 1972.
17. Z. Yin, D. Korzhyk, C. Kiekintveld, V. Conitzer, and M. Tambe. Stackelberg vs. Nash in security games: Interchangeability, equivalence, and uniqueness. In AAMAS, 2010.