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Congestion pricing is a promising traffic congestion management policy, but has also been criticized for placing outsized financial burdens on low-income users. Credit-based congestion pricing (CBCP) and discount-based congestion pricing (DBCP) policies, which respectively provide travel credits and toll discounts to subsidize low-income users’ access to tolled roads, are promising mechanisms for reducing traffic congestion without worsening societal inequities. However, the optimal design and relative merits of CBCP and DBCP policies remain poorly understood. This work studies the effects of deploying CBCP and DBCP policies to route users on multi-lane highway networks with tolled express lanes. We formulate a non-atomic routing game in which a subset of eligible users is granted toll relief via a fixed budget or toll discount, while the remaining ineligible users must pay out-of-pocket. We prove that Nash equilibrium traffic flow patterns exist under any CBCP or DBCP policy. For the setting in which eligible users have time-invariant values of time (VoTs), we provide a convex program to efficiently compute these equilibria. Moreover, for single-edge networks, we establish conditions under which DBCP policies outperform CBCP policies in improving eligible users’ express lane access, an equity objective often neglected by existing congestion pricing schemes that price low-income users out of express lanes. Specifically, we identify user and network-dependent parameters that play a key role in determining whether DBCP or CBCP policies are more effective at expanding eligible users’ express lane access. Finally, we present empirical results from a CBCP pilot study of the San Mateo 101 Express Lane Project in California. Our empirical results corroborate our theoretical analysis of the impact of deploying credit-based and discount-based policies.
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