Biogeography-Based Optimization

被引:3065
作者
Simon, Dan [1 ]
机构
[1] Cleveland State Univ, Dept Elect Engn, Cleveland, OH 44115 USA
关键词
Biogeography; evolutionary algorithms; Kalman filter; optimization; sensor selection;
D O I
10.1109/TEVC.2008.919004
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
Biogeography is the study of the geographical distribution of biological organisms. Mathematical equations that govern the distribution of organisms were first discovered and developed during the 1960s. The mindset of the engineer is that we can learn from nature. This motivates the application of biogeography to optimization problems. Just as the mathematics of biological genetics inspired the development of genetic algorithms (GAs), and the mathematics of biological neurons inspired the development of artificial neural networks, this paper considers the mathematics of biogeography as the basis for the development of a new field: biogeography-based optimization (BBO). We discuss natural biogeography and its mathematics, and then discuss how it can be used to solve optimization problems. We see that BBO has features in common with other biology-based optimization methods, such as GAs and particle swarm optimization (PSO). This makes BBO applicable to many of the same types of problems that GAs and PSO are used for, namely high-dimension problems with multiple local optima. However, BBO also has some features that are unique among biology-based optimization methods. We demonstrate the performance of BBO on a set of 14 standard benchmarks and compare it with seven other biology-based optimization algorithms. We also demonstrate BBO on a real-world sensor selection problem for aircraft engine health estimation.
引用
收藏
页码:702 / 713
页数:12
相关论文
共 40 条
[1]  
[Anonymous], 2005, GEOGRAPHICAL DISTRIB
[2]  
[Anonymous], 2006, Particle Swarm Optimization
[3]  
Back T., 1996, Evolutionary Algorithms in Theory and Practice: Evolution Strategies, Evolutionary Programming, Genetic Algorithms
[4]  
Bernstein DS, 2006, IEEE CONTR SYST MAG, V26, P6
[5]  
Beyer H.-G., 2001, NAT COMP SER
[6]   Ant colony optimization: Introduction and recent trends [J].
Blum, Christian .
PHYSICS OF LIFE REVIEWS, 2005, 2 (04) :353-373
[7]   A multiobjective optimization-based evolutionary algorithm for constrained optimization [J].
Cai, Zixing ;
Wang, Yong .
IEEE TRANSACTIONS ON EVOLUTIONARY COMPUTATION, 2006, 10 (06) :658-675
[8]  
Caswell H., 1989, pi
[9]  
Chuan-Chong C., 1992, Principles and Techniques in Combinatorics
[10]  
Darwin C., 1861, On the origin of species