Novel derivative of harmony search algorithm for discrete design variables

Calculus has widespread applications in science and engineering. Optimization is one of its major subjects, where a problem can be mathematically formulated and its optimal solution is determined by using derivatives. However, this calculus-based derivative technique can only be applied to real-valu...

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Veröffentlicht in:Applied mathematics and computation Jg. 199; H. 1; S. 223 - 230
1. Verfasser: Geem, Zong Woo
Format: Journal Article
Sprache:Englisch
Veröffentlicht: New York, NY Elsevier Inc 15.05.2008
Elsevier
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ISSN:0096-3003, 1873-5649
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Abstract Calculus has widespread applications in science and engineering. Optimization is one of its major subjects, where a problem can be mathematically formulated and its optimal solution is determined by using derivatives. However, this calculus-based derivative technique can only be applied to real-valued or continuous-valued functions rather than discrete-valued functions while there are many situations where design variables contain not continuous values but discrete values by nature. In order to consider these realistic design situations, this study proposes a novel derivative for discrete design variables based on a harmony search algorithm. Detailed analysis shows how this new stochastic derivative works in the bench-mark function and fluid-transport network design. Hopefully this new derivative, as a fundamental technology, will be utilized in various science and engineering problems.
AbstractList Calculus has widespread applications in science and engineering. Optimization is one of its major subjects, where a problem can be mathematically formulated and its optimal solution is determined by using derivatives. However, this calculus-based derivative technique can only be applied to real-valued or continuous-valued functions rather than discrete-valued functions while there are many situations where design variables contain not continuous values but discrete values by nature. In order to consider these realistic design situations, this study proposes a novel derivative for discrete design variables based on a harmony search algorithm. Detailed analysis shows how this new stochastic derivative works in the bench-mark function and fluid-transport network design. Hopefully this new derivative, as a fundamental technology, will be utilized in various science and engineering problems.
Author Geem, Zong Woo
Author_xml – sequence: 1
  givenname: Zong Woo
  surname: Geem
  fullname: Geem, Zong Woo
  email: geem@jhu.edu
  organization: Environmental Planning and Management Program, Johns Hopkins University, 729 Fallsgrove Dr. #6133, Rockville, MD 20850, USA
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Issue 1
Keywords Harmony search
Discrete variable
Evolutionary algorithm
Soft computing
Combinatorial optimization
Stochastic derivative
Meta-heuristics
Optimization method
Continuous function
Search algorithm
Numerical analysis
Real function
Applied mathematics
Optimal solution
Mathematical programming
Language English
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Snippet Calculus has widespread applications in science and engineering. Optimization is one of its major subjects, where a problem can be mathematically formulated...
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SubjectTerms Calculus of variations and optimal control
Combinatorial optimization
Combinatorics
Combinatorics. Ordered structures
Designs and configurations
Discrete variable
Evolutionary algorithm
Exact sciences and technology
Harmony search
Mathematical analysis
Mathematics
Meta-heuristics
Numerical analysis
Numerical analysis. Scientific computation
Numerical methods in mathematical programming, optimization and calculus of variations
Real functions
Sciences and techniques of general use
Soft computing
Stochastic derivative
Title Novel derivative of harmony search algorithm for discrete design variables
URI https://dx.doi.org/10.1016/j.amc.2007.09.049
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