2021
DOI: 10.1145/3418287
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Data-driven Distributionally Robust Optimization For Vehicle Balancing of Mobility-on-Demand Systems

Abstract: With the transformation to smarter cities and the development of technologies, a large amount of data is collected from sensors in real time. Services provided by ride-sharing systems such as taxis, mobility-on-demand autonomous vehicles, and bike sharing systems are popular. This paradigm provides opportunities for improving transportation systems’ performance by allocating ride-sharing vehicles toward predicted demand proactively. However, how to deal with uncertainties in the predicted demand probability di… Show more

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Cited by 14 publications
(25 citation statements)
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“…We consider both the mobility supply-demand ratio [17], [23], [44] and the charging utilization rate [8], [9], [16], [45] in each region as service quality metrics for the EV AMoD system. However, with limited supply volume in a city, achieving high supply-demand ratios in all regions may not be possible.…”
Section: Fairness Definitionmentioning
confidence: 99%
See 2 more Smart Citations
“…We consider both the mobility supply-demand ratio [17], [23], [44] and the charging utilization rate [8], [9], [16], [45] in each region as service quality metrics for the EV AMoD system. However, with limited supply volume in a city, achieving high supply-demand ratios in all regions may not be possible.…”
Section: Fairness Definitionmentioning
confidence: 99%
“…The fairness metrics u s (s, a) and u m (s, a) are calculated given the EVs rebalancing action a, and the larger the better. One advantage of the proposed robust and constrained MARL formulation is that the form of the reward/cost function does not need to satisfy the requirements as those of the robust optimization methods [17], [35], e.g., the objective/constraints do not need to be convex of the decision variable or concave of the uncertain parameters.…”
Section: Fairness Definitionmentioning
confidence: 99%
See 1 more Smart Citation
“…Instead of assuming we know the true probability distributions of r and c from data, in this work we construct uncertainty sets F r and F c that describe possible probability distributions of r and c by applying the Algorithm 2 proposed in [10] which constructs distributional sets with a general prediction model. Here we use the autoregressive integrated moving average model (ARIMA model) [18] as the prediction model to capture the spatial and temporal correlations for the predictions.…”
Section: F Predicted Model and Uncertainty Set Constructionmentioning
confidence: 99%
“…Since we don't have true value of the difference δ r = r − r (δ c = c − ĉ), we use estimation residuals to capture the information from these difference. Σr ( Σc ) is the estimated covariance, γ1r , γ2r (γ 1c , γ2c ) are two estimated threshold values of δ r (δ c ) by Algorithm 2 in [10] based on the concept of bootstrapping. More discussions about uncertainty set construction refer to [2], [10].…”
Section: F Predicted Model and Uncertainty Set Constructionmentioning
confidence: 99%