mlsanityData to 7 Oct 2026

End-to-End Optimization and Learning of Fair Court Schedules

arXiv 2410.17415 ↗First posted 22 Oct 2024cs.LG cs.AI cs.CYcited by 0

Not on the map. Why?

Abstract (arXiv)

Criminal courts across the United States handle millions of cases every year, and the scheduling of those cases must accommodate a diverse set of constraints, including the preferences and availability of courts, prosecutors, and defense teams. When criminal court schedules are formed, defendants' scheduling preferences often take the least priority, although defendants may face significant consequences (including arrest or detention) for missed court dates. Additionally, studies indicate that defendants' nonappearances impose costs on the courts and other system stakeholders. To address these issues, courts and commentators have begun to recognize that pretrial outcomes for defendants and for the system would be improved with greater attention to court processes, including court scheduling practices. There is thus a need for fair criminal court pretrial scheduling systems that account for defendants' preferences and availability, but the collection of such data poses logistical challenges. Furthermore, optimizing schedules fairly across various parties' preferences is a complex optimization problem, even when such data is available. In an effort to construct such a fair scheduling system under data uncertainty, this paper proposes a joint optimization and learning framework that combines machine learning models trained end-to-end with efficient matching algorithms. This framework aims to produce court scheduling schedules that optimize a principled measure of fairness, balancing the availability and preferences of all parties.

Key facts. No citing papers in the map yet (data through 7 Oct 2026). Builds on 19 of its 38 references that are in the map. First posted on arXiv 22 Oct 2024.

Builds on

19 of 38 references.

References · 19

  1. 2017OptNet: Differentiable Optimization as a Layer in Neural Networkscited by 588
  2. 2017Smart "Predict, then Optimize"cited by 332
  3. 2019Differentiation of Blackbox Combinatorial Solverscited by 224
  4. 2018Melding the Data-Decisions Pipeline: Decision-Focused Learning for Combinatorial Optimizationcited by 220
  5. 2020Fast Differentiable Sorting and Rankingcited by 196
  6. 2018Fairness of Exposure in Rankingscited by 189
  7. 2021End-to-End Constrained Optimization Learning: A Surveycited by 154
  8. 2023Decision-Focused Learning: Foundations, State of the Art, Benchmark and Future Opportunitiescited by 129
  9. 2017FA*IR: A Fair Top-k Ranking Algorithmcited by 113
  10. 2016On Differentiating Parameterized Argmin and Argmax Problems with Application to Bi-level Optimizationcited by 108
  11. 2019MIPaaL: Mixed Integer Program as a Layercited by 93
  12. 2020Interior Point Solving for LP-based prediction+optimisationcited by 83
7 more
  1. 2019Policy Learning for Fairness in Rankingcited by 74
  2. 2019Differentiating Through a Cone Programcited by 72
  3. 2020Gradient Estimation with Stochastic Softmax Trickscited by 66
  4. 2018Reducing Disparate Exposure in Ranking: A Learning To Rank Approachcited by 33
  5. 2019The Limited Multi-Label Projection Layercited by 21
  6. 2021End-to-end Learning for Fair Ranking Systemscited by 18
  7. 2022Optimizing generalized Gini indices for fairness in rankingscited by 13

Built on by

Not cited yet.