Mathematical Model of High Temperature Protective Clothing Based on Finite Difference Method

HE Wen-hai LI Yi-lin LI Zi-tao TANG Guo-ping

Computer & Telecommunication ›› 2023, Vol. 1 ›› Issue (3) : 5-9.

Computer & Telecommunication ›› 2023, Vol. 1 ›› Issue (3) : 5-9. DOI: 10.15966/j.cnki.dnydx.2023.03.008

Mathematical Model of High Temperature Protective Clothing Based on Finite Difference Method

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Abstract

For the problem of high temperature protective clothing design, this paper studies the parameters of the layers of material
to establish heat conduction model based on the law of conservation of energy and Fourier's law, attaining the partial differential
equations with variable coefficients. It uses finite difference method and traversal iterative method to solve the equations, attaining the most suitable convection heat transfer coefficient and temperature change rule, and further getting the optimal thickness and the highest heating temperature. Finally, the model is tested. The deviation from all of the final data is 0.99688, the model results have high accuracy.

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HE Wen-hai LI Yi-lin LI Zi-tao TANG Guo-ping.
Mathematical Model of High Temperature Protective Clothing Based on Finite Difference Method
[J]. Computer & Telecommunication. 2023, 1(3): 5-9 https://doi.org/10.15966/j.cnki.dnydx.2023.03.008

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