The Research of the Genetic Algorithm Combined with Chromosome Fitness to Optimize the Flatness Error Evaluation

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This paper suggests an improved genetic algorithm to seek the minimum range value in the ideal-plane flatness measurement. This algorithm increases measurement accuracy by using dynamic cross factor, mutation factor and a new concept called chromosome fitness. It was proved in simulation experiments that its accuracy is better than other flatness error evaluating algorithms like the minimal territory evaluating algorithm and the computational geometry algorithm etc. So it can be used for measuring industrial production components error and verifying assumed models in reverse engineering etc.

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1342-1348

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January 2013

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© 2013 Trans Tech Publications Ltd. All Rights Reserved

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[1] Xueni Wang, Shi Zhan, The Research of the Quick and Accurate Algorithm of Flatness Error Evaluation [J], Instrument Technique, 2009 10th., In Chinese.

Google Scholar

[2] Nengyun Dai, The Study of the Methods of Evaluation of Geometrical Shape Error, Zhongnan University (2010), In Chinese.

Google Scholar

[3] Yinnian Wang, The Research and Application of Genetic Algorithm – the Annealing Genetic Algorithm Based on the 3PM Cross Factor, Jiangnan University (2009), In Chinese.

Google Scholar

[4] Xiaobing Zhao, The Research of Single Target and Multiple Target of Genetic Algorithm[D], Tianjin Ligong University (2011), In Chinese.

Google Scholar

[5] Sheping Tian, Hongyu Wei, Zhiwu Wang, The Assessment of Flatness Error Evaluation by Genetic Algorithm [J], Measuring Technique, 2007, (1), pp.66-69, In Chinese.

Google Scholar

[6] Wen Fang, The Research of the Visualization Assessment System of the Flatness Error[J], Manufacturing Automation, 2011-12(under), pp.33-35, In Chinese.

Google Scholar

[7] Ping Liao, The Research of Shape Error Calculation Based On the Genetic Algorithm [D], Zhongnan University (2002), In Chinese.

Google Scholar

[8] Shili Wang, Intelligent Evaluation of the Flatness of Large Size, Huanan Ligong University (2010), In Chinese.

Google Scholar

[9] Yongli Gan, Yun Song, Yabin Fang, Shape and Error Location Detection [M], Beijing, Defense Industry Publishing House, In Chinese.

Google Scholar

[10] Kai Wang, Shape and Location Tolerance Standard Application Guide[M], Beijing : China Standard Publishing House. 1993, pp.314-359, In Chinese.

Google Scholar

[11] Jun Luo, Qiang Wang, Li Fu, The Application of Optimized Bee Colony Algorithm in Flatness Error Evaluation[J], Optics and Precision Engineering. 2012-2, pp.422-430, In Chinese.

DOI: 10.3788/ope.20122002.0422

Google Scholar

[12] Davis L, Genetic Algorithms and Simulated Annealing, San Mateo, California, USA: Morgan Kaufmann Publishers (1987).

Google Scholar

[13] Holland J H, Adaptation in Natural And Artificial Systems, Ann Arbor: University of Michigan press (1975).

Google Scholar

[14] Goldberg D E, Genetic Algorithm in Search, Optimization And Machine Learning, Addison-Wesley (1989).

Google Scholar

[15] Xiao Chen, The Application of DNA Genetic Algorithm Research. Zhejiang University (2010), In Chinese.

Google Scholar

[16] Xiaolan Xue, The Application of Genetic Algorithm in the Flatness Error Evaluation [J], the Journal Jinzhong College, 2009-06, 26th volume, 3rd, In Chinese.

Google Scholar