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TEM - Lecture 4 Thermal Resistance.

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Presentation on theme: "TEM - Lecture 4 Thermal Resistance."— Presentation transcript:

1 TEM - Lecture 4 Thermal Resistance

2

3 Heat Transfer Equation
Stationary, 1D, no heat generation: At the walls one has convective transfer:

4 Thermal Resistance (1/3)
In case of Electricity one has:

5 Thermal Resistance (2/3)

6 Thermal Resistance (3/3)

7 Or

8 Example (1/3) Hypothesis a): Isothermal along yy direction:

9 Example (2/3) Hypothesis b): Adiabatic along YY/2:
Results a) and b) are different. None is exact!!!

10 Example (3/3) Hypotheses c): Numerical solution, the more accurate.
4 5 6 Hypotheses c): Numerical solution, the more accurate. For simplicity let us consider the case of (KE =KF= KH )> KG. And plot a graph of the temperature evolutions along the lower and upper borders. There is a yy temperature gradient and the problem is 2D. A numerical method is needed

11 Contact Resistance

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13 Porous Media

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15 This would be the maximum value of the conductivity.
For Small porosities, the extrapolation of Maxwell’s solution of electrical conductivity would give: What about the soil?

16 Heat Transport in the Soil
In the soil there is continuity between the porous. Usually there is a water movement as well. Heat conduction is a rough approximation. A better solution is got considering the water movement. Soil is important for: Water distribution in freezing regions; As a heat reservoir for winter “heat pumping”

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