Constraint Solving Approaches to the Business-to-Business Meeting Scheduling Problem

Author:

Bofill Miquel,Coll Jordi,Garcia Marc,Giráldez-Cru Jesús,Pesant Gilles,Suy Josep,Villaret Mateu

Abstract

The Business-to-Business Meeting Scheduling problem consists of scheduling a set of meetings between given pairs of participants to an event, while taking into account participants’ availability and accommodation capacity. A crucial aspect of this problem is that breaks in participants’ schedules should be avoided as much as possible. It constitutes a challenging combinatorial problem that needs to be solved for many real world brokerage events. In this paper we present a comparative study of Constraint Programming (CP), MixedInteger Programming (MIP) and Maximum Satisfiability (MaxSAT) approaches to this problem. The CP approach relies on using global constraints and has been implemented in MiniZinc to be able to compare CP, Lazy Clause Generation and MIP as solving technologies in this setting. We also present a pure MIP encoding. Finally, an alternative viewpoint is considered under MaxSAT, showing best performance when considering some implied constraints. Experiments conducted on real world instances, as well as on crafted ones, show that the MaxSAT approach is the one with the best performance for this problem, exhibiting better solving times, sometimes even orders of magnitude smaller than CP and MIP.

Publisher

AI Access Foundation

Subject

Artificial Intelligence

Cited by 6 articles. 订阅此论文施引文献 订阅此论文施引文献,注册后可以免费订阅5篇论文的施引文献,订阅后可以查看论文全部施引文献

1. A Tableau Calculus for Non-Clausal Regular MaxSAT;2024 IEEE 54th International Symposium on Multiple-Valued Logic (ISMVL);2024-05-28

2. TPMARL-MSS Thought-Perception Multi-Agent Reinforcement Learning Meeting Scheduling System;2023 IEEE International Conference on High Performance Computing & Communications, Data Science & Systems, Smart City & Dependability in Sensor, Cloud & Big Data Systems & Application (HPCC/DSS/SmartCity/DependSys);2023-12-17

3. MaxSAT resolution for regular propositional logic;International Journal of Approximate Reasoning;2023-11

4. Linking Łukasiewicz Logic and Boolean Maximum Satisfiability;2023 IEEE 53rd International Symposium on Multiple-Valued Logic (ISMVL);2023-05

5. Clausal Forms in MaxSAT and MinSAT;International Journal of Computational Intelligence Systems;2022-11-11

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