Application of Two Unknown Quantities and Three Points Interpolation in the Atmospheric Transmittance of Infrared Radiation

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Abstract:

The atmospheric transmittance of infrared radiation is the important parameter on the studies of infrared radiation, the Computation of atmospheric transmittance is professional and complicated and it is inconvenient for the application of engineering and technology. In order to gained the atmospheric transmittance of infrared radiation rapidly when the height of infrared apparatus place and the down range distance between infrared apparatus and infrared object are changed, Lagranges two unknown quantities and three points interpolation is used to computer the interpolations of the atmospheric transmittance of infrared radiation by the MODTRAN software, then the available data of atmospheric transmittance are gained. The experimental results show the interpolation method is effective and valuable in engineering applation.

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Periodical:

Advanced Materials Research (Volumes 756-759)

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3665-3668

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Online since:

September 2013

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© 2013 Trans Tech Publications Ltd. All Rights Reserved

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[1] Wang Xuewei, Li Ke, Research on Modelind and Simulation Method of Infrared Imaging System, Computer & Digital Engineering, vol. 40, pp.124-126, June (2012).

Google Scholar

[2] Lu Yuan , Ling Yong-shun , The Simple Method to Calculate the AtmosphereTransmittance of Infrared Radiation, Infrared Technology , vol . 25 , pp.45-49, May (2003).

Google Scholar

[3] Zhou Guo-hui,Liu Xiang-wei,Xu ji-wei, A Math Model of Calculate the Atmospheric Transmittance Of Infrared Radiation , Infrared Technology , vol. 30 , pp.331-334, une (2008).

Google Scholar

[4] Ge Zhong-zhe, Application of Two Unknown Quantities and Three Points Interpolation in the mechanical part design by the computer, Journal of Ezhou university , vol . 17 , pp.13-16, February 2010.

Google Scholar