Timing Matters: Online Dynamics in Broadcast Games
Publication
, Conference
Chawla, S; Naor, JS; Panigrahi, D; Singh, M; Umboh, SW
Published in: Acm Transactions on Economics and Computation
May 1, 2021
This article studies the equilibrium states that can be reached in a network design game via natural game dynamics. First, we show that an arbitrarily interleaved sequence of arrivals and departures of players can lead to a polynomially inefficient solution at equilibrium. This implies that the central controller must have some control over the timing of agent arrivals and departures to ensure efficiency of the system at equilibrium. Indeed, we give a complementary result showing that if the central controller is allowed to restore equilibrium after every set of arrivals/departures via improving moves, then the eventual equilibrium states reached have exponentially better efficiency.
Duke Scholars
Published In
Acm Transactions on Economics and Computation
DOI
EISSN
2167-8383
ISSN
2167-8375
Publication Date
May 1, 2021
Volume
9
Issue
2
Citation
APA
Chicago
ICMJE
MLA
NLM
Chawla, S., Naor, J. S., Panigrahi, D., Singh, M., & Umboh, S. W. (2021). Timing Matters: Online Dynamics in Broadcast Games. In Acm Transactions on Economics and Computation (Vol. 9). https://doi.org/10.1145/3434425
Chawla, S., J. S. Naor, D. Panigrahi, M. Singh, and S. W. Umboh. “Timing Matters: Online Dynamics in Broadcast Games.” In Acm Transactions on Economics and Computation, Vol. 9, 2021. https://doi.org/10.1145/3434425.
Chawla S, Naor JS, Panigrahi D, Singh M, Umboh SW. Timing Matters: Online Dynamics in Broadcast Games. In: Acm Transactions on Economics and Computation. 2021.
Chawla, S., et al. “Timing Matters: Online Dynamics in Broadcast Games.” Acm Transactions on Economics and Computation, vol. 9, no. 2, 2021. Scopus, doi:10.1145/3434425.
Chawla S, Naor JS, Panigrahi D, Singh M, Umboh SW. Timing Matters: Online Dynamics in Broadcast Games. Acm Transactions on Economics and Computation. 2021.
Published In
Acm Transactions on Economics and Computation
DOI
EISSN
2167-8383
ISSN
2167-8375
Publication Date
May 1, 2021
Volume
9
Issue
2