ACM Home Page
Please provide us with feedback. Feedback
Parameter estimation for asymptotic regression model by particle swarm optimization
Full text PdfPdf (611 KB)
Source
ACM/SIGEVO Summit on Genetic and Evolutionary Computation archive
Proceedings of the first ACM/SIGEVO Summit on Genetic and Evolutionary Computation table of contents
Shanghai, China
SESSION: Full papers table of contents
Pages 679-686  
Year of Publication: 2009
ISBN:978-1-60558-326-6
Authors
Xing Xu  State Key Lab. of Software Engineering, Wuhan University, Wuhan, China
Yuanxiang Li  State Key Lab. of Software Engineering, Wuhan University, Wuhan, China
Yu Wu  State Key Lab. of Software Engineering, Wuhan University, Wuhan, China
Xin Du  State Key Lab. of Software Engineering, Wuhan University, Wuhan, China
Sponsors
SIGEVO: ACM Special Interest Group on Genetic and Evolutionary Computation
ACM: Association for Computing Machinery
Publisher
ACM  New York, NY, USA
Bibliometrics
Downloads (6 Weeks): 6,   Downloads (12 Months): 42,   Citation Count: 0
Additional Information:

abstract   references   index terms   collaborative colleagues  

Tools and Actions: Request Permissions Request Permissions    Review this Article  
DOI Bookmark: Use this link to bookmark this Article: http://doi.acm.org/10.1145/1543834.1543927
What is a DOI?

ABSTRACT

Asymptotic regression model (ARM) has been widely used in the field of agriculture, biology and engineering, especially in agriculture. Parameter estimation for ARM is a significant, challenging and difficult issue. The modern heuristic algorithm has been proved to be a highly effective and successful technique in parameter estimation of nonlinear models. As a novel evolutionary computation paradigm based on social behavior of bird flocking or fish schooling, particle swarm optimization (PSO) has shown outstanding performance in many real-world applications, for it is conceptually simple and practically easy to be implemented. In the present work, parameters of ARM are estimated on the basis of PSO for the first time. Firstly, PSO is compared with evolutionary algorithm (EA) on seven groups of actual data; PSO, while using less number of function evaluations, can find a parameter set as well as EA. Secondly, we estimate one-dimensional, two-dimensional and three-dimensional parameter by fixing two, one and zero of all parameters of ARM, respectively. Finally, how sampling range and data with Gaussian noise influence on the performance of PSO is considered. Experimental results show that PSO is a stable, reliable and effective method in parameter estimation for ARM and it's robust to noise.


REFERENCES

Note: OCR errors may be found in this Reference List extracted from the full text article. ACM has opted to expose the complete List rather than only correct and linked references.

 
1
V. Alvarez, R. Larico, Y. Ianos, and M. Aznar. Parameter estimation for vle calculation by global minimization: The genetic algorithm. Brazilian Journal of Chemical Engineering , 25(2):409--418,Apr./June 2008.
 
2
M. Awadallah. Parameter estimation of induction machines from nameplate data using particle swarm optimization and genetic algorithm techniques. Electric Power Components and Systems,36(8):801--814, August 2008.
 
3
D. Bates and D. Watts. Nonlinear Regression Analysis and Its Applications. John Wiley & Sons, New York, 1988.
 
4
Z. Chan, H. Ngan, Y. Fung, and A. Rad. An advanced evolutionary algorithm for parameter estimation of the discrete kalman filter. Computer Physics Communications, 142(1):248--254, December2001.
 
5
 
6
F. Gao and H. Tong. Parameter estimation for chaotic system based on particle swarm optimization. Acta Physica Sinica, 55(2):577--582, February 2006.
 
7
M. Gill, Y. Kaheil, A. Khalil, M. McKee, and L. Bastidas. Multi-objective particle swarm optimization for parameter estimation in hydrology. Water Resources Research, 42(7):W07417, July2006.
 
8
 
9
Q. He, L. Wang, and B. Liu. Parameter estimation for chaotic systems by particle swarm optimization. Chaos, Solitons & Fractals,34(2):654--661, October 2007.
 
10
D. Jain, S. Ilyas, P. Pathare, S., Prasad, and H. Singh. Development of mathematical model for cooling the fish with ice. Journal of Food Engineering, 71(3):324--329, July 2005.
 
11
S. Kannan, S. Slochanal, and N. Padhy. Application and comparison of metaheuristic techniques to generation expansion planning problem. IEEE Transactions on Power Systems, 20(1):466--475, February2005.
 
12
J. Kennedy and R. Eberhart. Particle swarm optimization. In Proceedings of IEEE International Conference on Neural Network, pages 1942--1948. IEEE, November 1995.
 
13
 
14
 
15
 
16
Z. Pan, L. Kang, and Y. Chen. Evolutionary computation. Tsinghua University Press, Beijing, 1998.
 
17
D. Ratkowsky. Nonlinear regression modelling: A unified practical approach. Marcel Dekker, New York, 1983.
 
18
R.L.Pagano, V. Calado, F. Tavares, and E. Biscaia. Cure kinetic parameter estimation of thermo setting resins with isothermal data by using particle swarm optimization. European Polymer Journal,44(8):2678--2686, August 2008.
 
19
M. Schwaab, E. Biscaia, J. L. Monteiro, and J. C. Pinto. Nonlinear parameter estimation through particle swarm optimization. Chemical Engineering Science, 63(6):1542--1552, March 2008.
 
20
G. Seber. Linear Regression Analysis. John Wiley & Sons, New York,1977.
 
21
J. Wang and D. Huang. Parameter estimation for chaotic systems based on hybrid differential evolution algorithm. Acta Physica Sinica, 57(5):2755--2760, May 2008.
 
22
 
23

Collaborative Colleagues:
Xing Xu: colleagues
Yuanxiang Li: colleagues
Yu Wu: colleagues
Xin Du: colleagues