Library
Iconic Diagrams\Mechanical\Thermal\Components
Domains: Continuous. Size: 1-D. Kind: Iconic Diagrams (Pseudothermal).
This model describes the heat transfer between to bodies through radiation:
p.dQ =Gr*sigma*(p1.T^4 - p2.T^4);
where p1.T and p2.T are the temperatures of the body surfaces and sigma is the Stefan-Boltzmann constant. For simple cases, Gr may be analytically computed. The analytical equations use epsilon, the surface emissitivy of a body which is in the range 0..1. Epsilon=1, if the body absorbs all radiation (= black body). Epsilon=0, if the body reflects all radiation and does not absorb any.
Typical values for epsilon are:
|
aluminium, polished copper, polished gold, polished paper rubber wood |
0.04 0.04 0.02 0.09 0.95 0.85..0.9 |
Analytical Equations for Gr
Small convex object in large enclosure (e.g., a hot machine in a room):
Gr = e*A;
where
e: Emission value of object (0..1)
A: Surface area of object where radiation heat transfer takes place
Two parallel plates:
Gr = A/(1/e1 + 1/e2 - 1);
where
e1: Emission value of plate1 (0..1)
e2: Emission value of plate2 (0..1)
A : Area of plate1 (= area of plate2)
Ports |
Description |
p1 p2 |
Material port Fluid port |
Causality |
|
indifferent |
|
Input |
|
G |
thermal conductance [W/K] |