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Matroids Are Immune to Braess' Paradox., , , , and . Math. Oper. Res., 42 (3): 745-761 (2017)Optimal cost sharing protocols for scheduling games., and . EC, page 285-294. ACM, (2011)Quantitative Comparative Statics for a Multimarket Paradox., and . WINE, volume 8289 of Lecture Notes in Computer Science, page 230-231. Springer, (2013)Machine-Learned Prediction Equilibrium for Dynamic Traffic Assignment., , , and . AAAI, page 5059-5067. AAAI Press, (2022)Multi-Leader Congestion Games with an Adversary., , , , and . AAAI, page 5068-5075. AAAI Press, (2022)Correction to: Broadcasting a file in a communication network., , and . J. Sched., 25 (2): 257 (2022)Competitive Packet Routing with Priority Lists., , , , and . ACM Trans. Economics and Comput., 6 (1): 4:1-4:26 (2018)Computing User Equilibria for Schedule-Based Transit Networks with Hard Vehicle Capacities., , , and . CoRR, (2024)Uniqueness of Equilibria in Atomic Splittable Polymatroid Congestion Games., and . ISCO, volume 9849 of Lecture Notes in Computer Science, page 98-109. Springer, (2016)The k-Constrained Bipartite Matching Problem: Approximation Algorithms and Applications to Wireless Networks., , and . INFOCOM, page 2043-2051. IEEE, (2010)