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An Enhanced Memetic Algorithm for Single-Objective Bilevel Optimization Problems.

Md Monjurul Islam1, Hemant Kumar Singh2, Tapabrata Ray3

  • 1School of Engineering and IT, UNSW, Canberra ACT, 2600, Australia md.islam5@student.adfa.edu.au.

Evolutionary Computation
|November 8, 2016
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Summary
This summary is machine-generated.

This study introduces a Bilevel Memetic Algorithm (BLMA) to efficiently solve complex bilevel optimization problems. The BLMA combines global and local search strategies, demonstrating effectiveness on test problems and real-world applications.

Keywords:
Bilevel optimizationevolutionary algorithmlocal search

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Area of Science:

  • Operations Research
  • Computer Science
  • Applied Mathematics

Background:

  • Bilevel optimization involves nested problems with upper and lower-level objectives.
  • Real-world applications in engineering, logistics, and economics often exhibit this structure.
  • Existing algorithms face challenges with the computational cost of large-scale bilevel problems.

Purpose of the Study:

  • To develop and evaluate a novel Memetic Algorithm (MA) for solving bilevel optimization problems.
  • To investigate the efficacy of combining global and local search strategies within a bilevel framework.
  • To address the high computational effort typically required for bilevel optimization.

Main Methods:

  • Introduction of a nested Bilevel Memetic Algorithm (BLMA).
  • Integration of global and local search methods at both upper and lower levels of the optimization hierarchy.
  • Performance evaluation using twenty-five standard test problems and two real-life applications.

Main Results:

  • The proposed BLMA demonstrates efficacy in solving bilevel optimization problems.
  • The algorithm achieves solutions with reduced computational cost (fewer function evaluations).
  • Comparative analysis shows competitive performance against established algorithms.

Conclusions:

  • The Bilevel Memetic Algorithm (BLMA) offers an efficient approach to tackling complex bilevel optimization challenges.
  • BLMA effectively balances global exploration and local exploitation for improved optimization.
  • This method shows promise for practical applications requiring efficient bilevel optimization solutions.