Maximum Sampling Sequence Design in Teaching Management Application Based on Genetic Algorithm

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The spatial design of experiment and information subset had been studied by correlated random sequence sampling. The problems in many applied region had been found, such as statistical geology, sampling sequence, and environmental statistics. In all applications, maximum sampling sequence can be selected and different location and times. In maximum sampling sequence design, the feasible design program would be taken when the design domain and time are discrete from the design goal and expected result. The main problem is how to solve the maximum sampling sequence design idea. This is the algorithm GA sequence theory problem. In order to apply the GA design in computer experiments, in many cases, the design space is not possible to calculate accurately. In order to improve the efficient experiment of sampling sequence, the GA algorithm is developed to take advantage of business power of sequence algorithm. The results show that design idea and construction are very efficient for solving the mistake.

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2089-2092

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June 2013

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© 2013 Trans Tech Publications Ltd. All Rights Reserved

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[1] Zhang Yichuan, Miao Qiang, Zhu Xi-and so on. pedestrian head impact the applicability of sub-model [J]. Automotive Engineering, 2010, 32 (3): 223-227.

Google Scholar

[2] Greg Welch, Gary Bishop. An Introduction to the Kalman Filter[C]. SIGGRAPH 2001.

Google Scholar

[3] Zhang Kai, Chen is Ling, Yue Guohui. Great for a car to improve pedestrian protection analysis [J]. Automotive Engineering, 2008, 30 (11): 975-978.

Google Scholar

[4] Rikard Fredriksson, Yngve Håland, Jikuang Yang. Evaluation of A New Pedestrian Head Injury Protection System With A Sensor In The Bumper And Lifting Of The Bonnet's Rear Edge[C]. Proceedings of the 17th International Conference on the Enhanced Safety of Vehicles (ESV), Amsterdam, Holland, June 4-7, 2001.

Google Scholar

[5] Xiang-Rong Li, Wang Kai and so on. Car hood for pedestrian protection safety of children in simulation [J]. Automotive Engineering, 2010, 32 (1): 56-59.

Google Scholar

[6] Yong tae Jun. A piecewise hole filling algorithm in reverse engineering[J]. Computer-Aided Design, 37 (2005): 263-270.

DOI: 10.1016/j.cad.2004.06.012

Google Scholar

[7] N.C. Gabrielidesa, A.I. Ginnisa, P.D. Kaklisa. G1-smooth branching surface construction from cross sections[J]. Computer-Aided Design, 2007 (39): 639-651.

DOI: 10.1016/j.cad.2007.05.004

Google Scholar

[8] Yi-Jun Yang, Jun-Hai Yong, Hui Zhang. A rational extension of Piegl's method for flling n-sided holes[J]. Computer-Aided Design,2006 (38):1166-1178.

DOI: 10.1016/j.cad.2006.07.001

Google Scholar

[9] Cheng Pengfei, Yan Haowen, HanZhenhui. An Algorithm for Computing the Minimum Area Bounding Rectangle of an Arbitrary Polygon[J]. Journal of Engineering Graphics, 2008(1) :122-126.

Google Scholar

[10] Vera Rayevskaya, Larry L. Multi-sided macro-element spaces based on Clough–Tocher triangle splits with applications to hole filling[J].Computer Aided Geometric Design, 22 (2005): 57-79.

DOI: 10.1016/j.cagd.2004.09.001

Google Scholar

[11] Wang Jian-ning, Manuel M. Filling holes on locally smooth surfaces reconstructed from point clouds[J]. Image and Vision Computing, 25 (2007): 103-113.

DOI: 10.1016/j.imavis.2005.12.006

Google Scholar

[12] Yong tae Jun. A piecewise hole filling algorithm in reverse engineering[J]. Computer-Aided Design, 37 (2005): 263-270.

DOI: 10.1016/j.cad.2004.06.012

Google Scholar