Abstract
The paper proposes a method for determining the temperature of small and large dimensional areas of enclosing structures. The purpose of the article is to determine the thickness of the temperature boundary layer at non-stationary modes of heat transfer for areas of random dimension. These areas are filled with scalar heat-conducting medium. It is necessary to solve the tasks related to the calculation of heat transfer in walls for one-dimensional and multidimensional models. It is proved that the thermal resistance of a one-dimensional wall is not less than the thermal resistance of a multidimensional wall in both steady-state and unsteady temperature regimes. It is explained that the temperature fluctuations do not pass inside the body of the wall and are localized on the wall surface. The maximum increase in the temperature flow in the steady-state regime for a multidimensional wall is approximately 41% compared to a one-dimensional wall. The effect of inclusions (thermal bridges) is related to the disseminate of heat flow along a multidimensional wall. This is the meaning of geometric inclusion, that is, increasing the dimension of the area filled with a scalar medium. Geometric inclusions must be taken into account when calculating walls other than one-dimensional walls.
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Musorina, T., Gamayunova, O., Petrichenko, M., Soloveva, E. (2020). Boundary Layer of the Wall Temperature Field. In: Popovic, Z., Manakov, A., Breskich, V. (eds) VIII International Scientific Siberian Transport Forum. TransSiberia 2019. Advances in Intelligent Systems and Computing, vol 1116. Springer, Cham. https://doi.org/10.1007/978-3-030-37919-3_42
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DOI: https://doi.org/10.1007/978-3-030-37919-3_42
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