According to the axisymmetric heat conduction of monolayer cylinder, a general method was deduced to calculate the axisymmetric temperature of linear heat conduction multilayer cylinder. Four types of boundary condi-tions were summarized and formulas for each type were derived. Then, a general calculating program was developed. Four temperature formulas could be expressed by a uniform equation, and the intermediate interface temperatures of axisymmetrical linear conduction multilayer cylinder satisfied tridiagonal linear and nonlinear systems of equations, which could be solved with the pursuit method and the Newton's method, respectively. With the calculating pro-gram, the temperature at any point of linear heat conduction multilayer cylinder could be obtained.
参考文献
[1] | ZHANG Hong-ji.Heat Conduction[M].北京:高等教育出版社,1992 |
[2] | Holman J P.Heat Transfer[M].New York:mcgraw-hill Companies,inc,2005 |
[3] | Thomas L C.Fundamentals of Heat Transfer[M].Englewood Cliffs,New Jersey:Prentice-Hall,Inc,1980 |
[4] | Haji-Sheikh A;Beck J V;Agonafer D .Steady-State Heat Conduction in Multi-Layer Bodies[J].International Journal of Heat and Mass Transfer,2003,46(06):2363. |
[5] | 陈良玉,李玉,姜华.多层组合圆筒体的轴对称温度和热应力的通用计算方法[J].材料与冶金学报,2007(04):297-301,315. |
[6] | ZHANG Tie;YAN Jia-bin.Numerical Analysis[M].北京:冶金工业出版社,2001 |
[7] | YANG Shi-ming;TAO Wen-quan.Heat Transfer[M].北京:高等教育出版社,1998 |
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