Fast heuristics for the multiple traveling thieves problem

Shelvin Chand, Markus Wagner

Research output: Chapter in Book/Report/Conference proceedingConference PaperResearchpeer-review

15 Citations (Scopus)

Abstract

The traveling thief problem (TTP) is fast gaining attention for being a challenging combinatorial optimization problem. A number of algorithms have been proposed for solving this problem in the recent past. Despite being a challenging problem, it is often argued if TTP is realistic enough because of its formulation, which only allows a single thief to travel across hundreds or thousands of cities to collect (steal) items. In addition, the thief is required to visit all cities, regardless of whether an item is stolen there or not. In this paper we discuss the shortcomings of the current formulation and present a relaxed version of the problem which allows multiple thieves to travel across different cities with the aim of maximizing the group's collective profit. A number of fast heuristics for solving the newly proposed multiple traveling thieves problem (MTTP) are also proposed and evaluated.

Original languageEnglish
Title of host publicationProceedings of the 2016 Genetic and Evolutionary Computation Conference
EditorsFrank Neumann
Place of PublicationNew York NY USA
PublisherAssociation for Computing Machinery (ACM)
Pages293-300
Number of pages8
ISBN (Electronic)9781450342063
DOIs
Publication statusPublished - 2016
Externally publishedYes
EventThe Genetic and Evolutionary Computation Conference 2016 - Hyatt Regency Denver Tech Center, Denver, United States of America
Duration: 20 Jul 201624 Jul 2016
Conference number: 18th
http://gecco-2016.sigevo.org/index.html/
https://dl.acm.org/doi/proceedings/10.1145/2908812 (Proceedings)

Conference

ConferenceThe Genetic and Evolutionary Computation Conference 2016
Abbreviated titleGECCO 2016
Country/TerritoryUnited States of America
CityDenver
Period20/07/1624/07/16
Internet address

Keywords

  • Combinatorial optimization
  • Knapsack problem
  • Traveling salesman problem
  • Traveling thief problem

Cite this