Award Abstract # 2340289
CAREER: Strategic Interactions, Learning, and Dynamics in Large-Scale Multi-Agent Systems: Achieving Tractability via Graph Limits

NSF Org: ECCS
Division of Electrical, Communications and Cyber Systems
Recipient: CORNELL UNIVERSITY
Initial Amendment Date: January 25, 2024
Latest Amendment Date: August 21, 2024
Award Number: 2340289
Award Instrument: Continuing Grant
Program Manager: Eyad Abed
eabed@nsf.gov
 (703)292-2303
ECCS
 Division of Electrical, Communications and Cyber Systems
ENG
 Directorate for Engineering
Start Date: February 1, 2024
End Date: January 31, 2029 (Estimated)
Total Intended Award Amount: $550,000.00
Total Awarded Amount to Date: $550,000.00
Funds Obligated to Date: FY 2024 = $550,000.00
History of Investigator:
  • Francesca Parise (Principal Investigator)
    fp264@cornell.edu
Recipient Sponsored Research Office: Cornell University
341 PINE TREE RD
ITHACA
NY  US  14850-2820
(607)255-5014
Sponsor Congressional District: 19
Primary Place of Performance: Cornell University
341 PINE TREE RD
ITHACA
NY  US  14850-2820
Primary Place of Performance
Congressional District:
19
Unique Entity Identifier (UEI): G56PUALJ3KT5
Parent UEI:
NSF Program(s): EPCN-Energy-Power-Ctrl-Netwrks
Primary Program Source: 01002425DB NSF RESEARCH & RELATED ACTIVIT
01002526DB NSF RESEARCH & RELATED ACTIVIT
Program Reference Code(s): 073E, 092E, 1045, 1632, 8888
Program Element Code(s): 760700
Award Agency Code: 4900
Fund Agency Code: 4900
Assistance Listing Number(s): 47.041

ABSTRACT

Multi-agent systems are characterized by the presence of a large number of users interacting in complex ways. Examples include sellers competing in online markets, autonomous systems exchanging data packages, and people interacting over social networks. Rigorous theoretical analysis of such network interactions is fundamental to support planners and policy makers in designing better socio-technical infrastructure and regulations, improving for example security, efficiency and welfare. The increasing size of modern multi-agent systems and their dynamic nature, however, introduces novel challenges for analysis and control. This project seeks to overcome these challenges by developing a theoretical framework that can tractably and robustly capture heterogeneous interactions in large network systems via the use of graph limits. Such framework will result in the development of certifiable algorithms for analysis, learning and control of large multi-agent systems, addressing main challenges such as the presence of dynamic populations, dynamic interconnections and issues of computational tractability. The novel perspective introduced in this project will enable both theoretical and practical advances in application areas including online markets, decision-dependent learning, robotics, and security of network systems. Research activities will be complemented with teaching and outreach efforts, providing exposure to exciting challenges in the area of complex network systems to elementary, high school and undergraduate students.

The key innovation of this project will be to show how the theory of graph limits can be used in combination with game theory, dynamical systems theory and network optimization to devise a novel framework for tractable analysis of large but finite multi-agent dynamical processes in time-varying network settings. This result will be achieved via two main steps. First, graph limits will be used to define tractable infinite population models of network systems while maintaining agents? heterogeneity. Second, insights and control policies derived for such infinite population models will be applied to large but finite networks, with formal performance guarantees in terms of the network size. This project will illustrate the benefit of this graph limit approach for broad classes of network processes including: i) strategic interactions, ii) multi-agent learning and iii) nonlinear pairwise interaction dynamics. In all these settings the use of low-dimensional graph limit representations instead of unstructured finite networks will result in solutions that are guaranteed to be computationally tractable, asymptotically optimal, and robust in the presence of fast-changing and growing networks. Theoretical results will be validated over real world networks, as well as lab experiments involving swarms of robots.

This award reflects NSF's statutory mission and has been deemed worthy of support through evaluation using the Foundation's intellectual merit and broader impacts review criteria.

Please report errors in award information by writing to: awardsearch@nsf.gov.

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