Consider the triangular panel made of two different isotropic materials as shown in Fig. 2. A constant temperature of T = 0°C is prescribed along edge 2–3. Edge 1–2 is fully insulated. A linearly-varying heat flux of q = 15x W m-1 is applied along edge 1-3. Heat sources can be ignored. The panel is approximated using two linear triangular elements as indicated in Fig. 2. 2 (1) (1) q = 0 T = 0°C 3 m N(1) N(2) k = 4W°C-1 |k = 8 W °C-1 (2) (3) (2) 3 -1 q = 15x W m' 2 m 2 m Figure 2: Bi-material triangular panel. (a) Compute the element conductance matrix Ke for element 1. (b) Compute the global flux vector f. (c) Compute the global conductance matrix after imposition of the essential bound- ary conditions.
Consider the triangular panel made of two different isotropic materials as shown in Fig. 2. A constant temperature of T = 0°C is prescribed along edge 2–3. Edge 1–2 is fully insulated. A linearly-varying heat flux of q = 15x W m-1 is applied along edge 1-3. Heat sources can be ignored. The panel is approximated using two linear triangular elements as indicated in Fig. 2. 2 (1) (1) q = 0 T = 0°C 3 m N(1) N(2) k = 4W°C-1 |k = 8 W °C-1 (2) (3) (2) 3 -1 q = 15x W m' 2 m 2 m Figure 2: Bi-material triangular panel. (a) Compute the element conductance matrix Ke for element 1. (b) Compute the global flux vector f. (c) Compute the global conductance matrix after imposition of the essential bound- ary conditions.
Principles of Heat Transfer (Activate Learning with these NEW titles from Engineering!)
8th Edition
ISBN:9781305387102
Author:Kreith, Frank; Manglik, Raj M.
Publisher:Kreith, Frank; Manglik, Raj M.
Chapter2: Steady Heat Conduction
Section: Chapter Questions
Problem 2.15P: 2.15 Suppose that a pipe carrying a hot fluid with an external temperature of and outer radius is...
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