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On the Running Time Analysis of the (1+1) Evolutionary Algorithm for the Subset Sum Problem.

Authors :
Hutchison, David
Kanade, Takeo
Kittler, Josef
Kleinberg, Jon M.
Mattern, Friedemann
Mitchell, John C.
Naor, Moni
Nierstrasz, Oscar
Pandu Rangan, C.
Steffen, Bernhard
Sudan, Madhu
Terzopoulos, Demetri
Tygar, Doug
Vardi, Moshe Y.
Weikum, Gerhard
Kang Li
Minrui Fei
Irwin, George William
Ma, Shiwei
Yuren Zhou
Source :
Bio-Inspired Computational Intelligence & Applications; 2007, p73-82, 10p
Publication Year :
2007

Abstract

Theoretic researches of evolutionary algorithms have received much attention in the past few years. This paper presents the running time analysis of evolutionary algorithm for the subset sum problems. The analysis is carried out on (1+1) EA for different subset sum problems. It uses the binary representation to encode the solutions, the method "superiority of feasible point" that separate objectives and constraints to handle the constraints, and the absorbing Markov chain model to analyze the expected runtime. It is shown that the mean first hitting time of (1+1) EA for solving subset sum problems may be polynomial, exponential, or infinite. [ABSTRACT FROM AUTHOR]

Details

Language :
English
ISBNs :
9783540747680
Database :
Complementary Index
Journal :
Bio-Inspired Computational Intelligence & Applications
Publication Type :
Book
Accession number :
33107475
Full Text :
https://doi.org/10.1007/978-3-540-74769-7_9