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[分享] CosmosWorks算法验证文件 5 (Thermal Analysis)

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发表于 2007-11-6 11:58:30 | 显示全部楼层 |阅读模式 来自: 中国上海

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0 t5 d. i) c, J1 U% b2 u6 v- ~提示:已知一个圆柱体的顶面温度和侧面、底面温度,求温度分布。. _6 {( o) [& m# A: X5 b, i+ J4 A5 a
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Title      Temperature Distribution in a Short, Solid Cylinder  Y- M' R. r' G9 ~% V* O& R

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Reference:P. J. Schneider, Conduction Heat Transfer, 2nd Printing, Addison-Wesley Publishing Co., Inc., Reading, MA, 1957, pg. 134, fig. 6-7.
Analysis Type(s):Thermal Analysis

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A short, solid cylinder is subjected to the surface temperatures shown. Determine the temperature distribution within the cylinder1 q1 G) {* u2 T. P, d* c3 x' ]) _

; H9 m" {# c" |4 R; H# M0 fFigure 96.1  Short, Solid Cylinder Problem Sketch
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Material Properties
k = 1.0 Btu/hr-ft-°F
Geometric Properties
r =l= 0.5 ft
Loading
Ttop = 40°F
Tbot = Twall = 0°F

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Analysis Assumptions and Modeling NotesSince the problem is axisymmetric, the entire cylinder geometry is not required. An angle Θ = 45° is arbitrarily chosen. Postprocessing is used to print temperatures at the centerline in geometric order. A finer mesh density (than required for reasonable results) is used to produce a smooth isosurface plot.
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Results Comparison
At CenterlineTargetANSYSRatio
z = 0.0 ftT, °F0.00.0--
z = 0.125 ftT, °F6.86.81.007
z = 0.25 ftT, °F15.615.40.984
z = 0.375 ftT, °F26.826.60.991
z = 0.5 ftT, °F40.040.01.00
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Figure 96.2  Temperature Isosurface Display with Annotation7 F9 X. y9 r  D, f7 f

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* s' h  p. X% n! g. l$ e5 g6 s[ 本帖最后由 tigerdak 于 2007-11-6 12:02 编辑 ]
发表于 2008-8-8 08:09:22 | 显示全部楼层 来自: 中国台湾
感覺起來好像有限元素法一樣....有熟悉的感覺.
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