Reward Design for Driver Repositioning Using Multi-Agent Reinforcement
Learning
- URL: http://arxiv.org/abs/2002.06723v3
- Date: Sun, 23 Aug 2020 16:48:23 GMT
- Title: Reward Design for Driver Repositioning Using Multi-Agent Reinforcement
Learning
- Abstract summary: This paper aims to model the multi-driver repositioning task through a mean field multi-agent reinforcement learning (MARL) approach.
Because the direct application of MARL to the multi-driver system under a given reward mechanism will likely yield a suboptimal equilibrium due to the selfishness of drivers, this study proposes a reward design scheme.
We apply the bilevel optimization model to two case studies, namely, e-hailing driver repositioning under service charge and multiclass taxi driver repositioning under NYC congestion pricing.
- Score: 3.3123634393237706
- License: http://arxiv.org/licenses/nonexclusive-distrib/1.0/
- Abstract: A large portion of passenger requests is reportedly unserviced, partially due
to vacant for-hire drivers' cruising behavior during the passenger seeking
process. This paper aims to model the multi-driver repositioning task through a
mean field multi-agent reinforcement learning (MARL) approach that captures
competition among multiple agents. Because the direct application of MARL to
the multi-driver system under a given reward mechanism will likely yield a
suboptimal equilibrium due to the selfishness of drivers, this study proposes a
reward design scheme with which a more desired equilibrium can be reached. To
effectively solve the bilevel optimization problem with upper level as the
reward design and the lower level as a multi-agent system, a Bayesian
optimization (BO) algorithm is adopted to speed up the learning process. We
then apply the bilevel optimization model to two case studies, namely,
e-hailing driver repositioning under service charge and multiclass taxi driver
repositioning under NYC congestion pricing. In the first case study, the model
is validated by the agreement between the derived optimal control from BO and
that from an analytical solution. With a simple piecewise linear service
charge, the objective of the e-hailing platform can be increased by 8.4%. In
the second case study, an optimal toll charge of $5.1 is solved using BO, which
improves the objective of city planners by 7.9%, compared to that without any
toll charge. Under this optimal toll charge, the number of taxis in the NYC
central business district is decreased, indicating a better traffic condition,
without substantially increasing the crowdedness of the subway system.
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