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Study of free convective boundary layer of isothermal lateral surface of axisymmetrical horizontal body

机译:轴对称水平体等温侧面自由对流边界层的研究

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Approximate analytical solution of simplified Navier-Stokes and Fourier-Kirchhoff equations describing free convective heat transfer from isothermal surface has been presented. It is supposed that the surface has the horizontal axis of symmetry and its axial cross-section lateral boundary is a concave function. The equation for the boundary layer thickness is derived for typical for natural convection assumptions. The most important are that the convective fluid flow is stationary and the normal to the surface component of velocity is negligibly small in comparison with the tangential one. The theoretical results are verified by two characteristic cases of the revolution surfaces namely for horizontal conic and vertical round plate. Both limits of presented solution coincide with known formulas.
机译:提出了简化的Navier-Stokes和Fourier-Kirchhoff方程的近似解析解,该方程描述了等温面的自由对流传热。假设表面具有水平对称轴,并且其轴向横截面横向边界是凹函数。对于自然对流假设,推导了边界层厚度的方程式。最重要的是,与切向流体相比,对流流体是固定的,速度的表面分量的法线很小,可以忽略不计。理论结果由两个旋转表面的特征情况验证,即水平圆锥和垂直圆板。提出的解决方案的两个限制与已知公式一致。

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