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    How To Calculate Heat Dissipation In Watts?

    Heat dissipation is one of the deciding factors in designing heat transfer components. For example, we can use the heat dissipation capabilities to determine the effectiveness of a heat exchanger.

    Using CFD, how can we calculate the amount of heat dissipated from a fluid?

    Solution

    To determine how much heat a fluid loses (or gains) through a system, we can use the following equation:

    $$ Q = m C_p \Delta T \tag{1} $$

    Where \(Q\) (\(W\)) is the heat that the fluid loses/gains, \(m\) (\(\frac{kg}{s}\)) is the mass flow rate of the fluid, \(C_p\) (\(\frac{J}{kg.K}\)) is the specific heat of the fluid, and \(\Delta T\) \((K)\) is the temperature difference between the outlet and the inlet.

    In the next section, we will show how to use this formula, using a heat exchanger as an example.

    Expected Outcome

    Let’s consider a Conjugate heat transfer (CHT v2.0) simulation using the shell and tube heat exchanger from Figure 1:

    shell and tube heat exchanger cfd simulation cht
    Figure 1: Water, in the tube side, is dissipating heat from the hot air, in the shell side of the heat exchanger.

    From equation 1, we know what information is necessary to calculate the heat dissipation on the hot fluid. The total air mass flow rate \(m\) and the inlet air temperature \(T_{Inlet}\) are provided as a boundary condition for the simulation.

    boundary condition hot air heat exchanger
    Figure 2: In case you are using a fixed value or a volumetric flow rate for the inlet, you can also calculate the mass flow rate.

    Under the Materials tab, we can obtain the specific heat \(C_p\) of the fluid:

    specific heat cht simulation
    Figure 3: The specific heat represents how much heat is necessary to raise the temperature of 1 kg of a given substance by 1 Kelvin.

    Before calculating the amount of heat that dissipates from the hot air, we need to determine the air outlet temperature. To obtain this information, we can set an Area average result control for the air outlet, and run the CHT v2.0 simulation.

    area average result control outlet temperature
    Figure 4: With an area average result control, we can quickly obtain all parameters on specific faces.

    Using equation 1 as a reference, the total heat dissipated (\(Q\)) from the hot air in this example is:

    $$ Q = 0.21 \times 1004 \times (335.58\ – 573.15) =\ – 50089\ W \tag{2}$$

    Note that the value of \(Q\) in equation 2 is negative since the hot air loses heat through the system.

    If you would like to learn more about heat exchangers, please check out this step-by-step tutorial.

    Note

    If none of the above suggestions solved your problem, then please post the issue on our forum or contact us.

    Last updated: June 15th, 2023

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