Solution Equations for Lumped Mass Capacitance | Derivation for Temperature & Total Heat Transfer

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  • Опубликовано: 11 сен 2024
  • The whole purpose of Lumped Mass Capacitance is to simplify the second order partial differential equations in time and space in Heat Diffusion equation ( or heat conduction equation of Fourier's law ) to a much simpler single order complete differential equation in time coordinate only. This differential equation can be easily solved and the solution gives us temperature change with time based on the material characteristics (or material properties) and size and shape of structure. Also, we can integrate to get the total heat transfer which will happen in a given time duration t.
    The temperature and total heat transfer is a function of:
    U - Overall Heat Transfer Coefficient of the building envelope
    A - Wall, Window, Glass, etc. Area of the building
    UA factor - U*A
    rho - density of material of the building
    V - total volume of the material used
    c - specific heat capacity of the building material
    t - time duration of interest
    T - temperature of the building as a function of time t
    Q - total heat transfer happening in time t
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