Genetically evolved radial basis function network based prediction of drill flank wear

被引:12
作者
Garg, Saurabh [2 ]
Patra, Karali [1 ]
Khetrapal, Vishal [3 ]
Pal, Surjya K. [3 ]
Chakraborty, Debabrata [4 ]
机构
[1] Indian Inst Technol, Dept Mech Engn, Patna 800013, Bihar, India
[2] Univ Calif Berkeley, Dept Mech Engn, Berkeley, CA 94720 USA
[3] Indian Inst Technol, Dept Mech Engn, Kharagpur 721302, W Bengal, India
[4] Indian Inst Technol, Dept Mech Engn, Gauhati 781039, Assam, India
关键词
Radial basis function network; Genetic algorithm; Self growing algorithm; Flank wear; Drilling; FUNCTION NEURAL-NETWORKS; ALGORITHM; OPTIMIZATION; SELECTION; MODELS;
D O I
10.1016/j.engappai.2010.02.012
中图分类号
TP [自动化技术、计算机技术];
学科分类号
080201 [机械制造及其自动化];
摘要
The most important factor that governs the performance of a radial basis function network (RBFN) is the optimization of the network architecture, i.e. determining the exact number of radial basis functions (RBFs) in the hidden layer that can best minimize the error between the actual and network outputs. This work presents a genetic algorithm (GA) based evolution of optimal RBFN architecture and compares its performance with the conventional RBFN training procedure employing a two stage methodology, i.e. utilizing the k-means clustering algorithm for the unsupervised training in the first stage, and using linear supervised techniques for subsequent error minimization in the second stage. The validation of the proposed methodology is carried out for the prediction of flank wear in the drilling process following a series of experiments involving high speed steel (HSS) drills for drilling holes on mild-steel workpieces. The genetically grown RBFN not only provides an improved network performance, it is also computationally efficient as it eliminates the need for the error minimization routine in the second stage training of RBFN. (C) 2010 Elsevier Ltd. All rights reserved.
引用
收藏
页码:1112 / 1120
页数:9
相关论文
共 19 条
[1]
A two-stage evolutionary algorithm for variable selection in the development of RBF neural network models [J].
Alexandridis, A ;
Patrinos, P ;
Sarimveis, H ;
Tsekouras, G .
CHEMOMETRICS AND INTELLIGENT LABORATORY SYSTEMS, 2005, 75 (02) :149-162
[2]
AMOUDI AAI, 2000, TRANSM DISTRIB, V147, P310
[3]
RADIAL BASIS FUNCTION NETWORK CONFIGURATION USING GENETIC ALGORITHMS [J].
BILLINGS, SA ;
ZHENG, GL .
NEURAL NETWORKS, 1995, 8 (06) :877-890
[4]
ORTHOGONAL LEAST-SQUARES LEARNING ALGORITHM FOR RADIAL BASIS FUNCTION NETWORKS [J].
CHEN, S ;
COWAN, CFN ;
GRANT, PM .
IEEE TRANSACTIONS ON NEURAL NETWORKS, 1991, 2 (02) :302-309
[5]
Deb K., 1998, Optimization for Engineering Design-Algorithm and Examples
[6]
Evaluation of the performance of backpropagation and radial basis function neural networks in predicting the drill flank wear [J].
Garg, Saurabh ;
Pal, Surjya K. ;
Chakraborty, Debabrata .
NEURAL COMPUTING & APPLICATIONS, 2007, 16 (4-5) :407-417
[7]
Automatic basis selection techniques for RBF networks [J].
Ghodsi, A ;
Schumnans, D .
NEURAL NETWORKS, 2003, 16 (5-6) :809-816
[8]
Multiobjective evolutionary optimization of the size, shape, and position parameters of radial basis function networks for function approximation [J].
González, J ;
Rojas, I ;
Ortega, J ;
Pomares, H ;
Fernández, J ;
Díaz, AF .
IEEE TRANSACTIONS ON NEURAL NETWORKS, 2003, 14 (06) :1478-1495
[9]
Modelling of plasma etching process using radial basis function network and genetic algorithm [J].
Han, D ;
Moon, SB ;
Park, K ;
Kim, B ;
Lee, KK ;
Kim, NJ .
VACUUM, 2005, 79 (3-4) :140-147
[10]
Multi-sensor integration for on-line tool wear estimation through radial basis function networks and fuzzy neural network [J].
Kuo, RJ ;
Cohen, PH .
NEURAL NETWORKS, 1999, 12 (02) :355-370