Citation

Brandinu, G and Trautmann, N An MILP-approach to the optimization of event-bus schedules: a scheduling application in the tourism sector. In proceedings of the 5th Multidisciplinary International Conference on Scheduling : Theory and Applications (MISTA 2011), 9-11 August 2011, Phoenix, Arizona, USA, pages 137-145, 2011.

Paper


Abstract

This paper deals with “The Enchanted Journey”, which is a daily event tour booked by Indian tourists. During the tour, the participants visit original sites of famous Bollywood films at various locations in Switzerland; moreover, the tour includes stops for lunch and for shopping. Each day, up to five busses operate the tour. For operational reasons, however, two or more busses cannot stay at the same location simultaneously. Further operative constraints include time windows for activities and precedence constraints between activities. The planning problem consists in computing a feasible schedule for each bus. We implement a two step hierarchical approach. In the first step, we minimize the total waiting time, and in the second step, we minimize the total travel time of all busses.We present a formulation of this problem as a mixed-integer linear program, and we report on computational results obtained from the Gurobi solver.


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Bibtex

@INPROCEEDINGS{2011-137-145-P, author = {G. Brandinu and N. Trautmann},
title = {An MILP-approach to the optimization of event-bus schedules: a scheduling application in the tourism sector},
booktitle = {In proceedings of the 5th Multidisciplinary International Conference on Scheduling : Theory and Applications (MISTA 2011), 9-11 August 2011, Phoenix, Arizona, USA},
year = {2011},
editor = {J. Fowler and G. Kendall and B. McCollum},
pages = {137--145},
note = {Paper},
abstract = {This paper deals with “The Enchanted Journey”, which is a daily event tour booked by Indian tourists. During the tour, the participants visit original sites of famous Bollywood films at various locations in Switzerland; moreover, the tour includes stops for lunch and for shopping. Each day, up to five busses operate the tour. For operational reasons, however, two or more busses cannot stay at the same location simultaneously. Further operative constraints include time windows for activities and precedence constraints between activities. The planning problem consists in computing a feasible schedule for each bus. We implement a two step hierarchical approach. In the first step, we minimize the total waiting time, and in the second step, we minimize the total travel time of all busses.We present a formulation of this problem as a mixed-integer linear program, and we report on computational results obtained from the Gurobi solver.},
owner = {gxk},
timestamp = {2011.08.15},
webpdf = {2011-137-145-P.pdf} }