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The unsteady mixed-convection boundary layer induced by a vortex

机译:由涡旋引起的不稳定混合对流边界层

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The unsteady evolution of a boundary layer induced by a two-dimensional vortex convecting above a heated surface is considered numerically. This model problem is representative of the types of interactions which can occur when vortices encounter solid surfaces in a wide variety of diverse applications involving high-Reynolds number and/or high-Grashof number flows. It is known that in the case without heat transfer, the vortex-induced boundary layer evolves toward a singularity as it forms a sharp spike which erupts away from the surface. Numerical solutions of the unsteady mixed-convection boundary-layer equations in the Boussinesq limit are obtained in Lagrangian coordinates, which have clear advantages over calculations based on the conventional Eulerian approach. Solutions for various values of the inclination angle of the surface and Grashor number show that the coupling between the fluid flow and heat transfer can have a dramatic effect upon the transport of momentum and energy within the boundary layer in the presence of a vortex.
机译:通过在加热的表面上方的二维涡旋对流引起的边界层的不稳定演变在数字上被认为是在线上的。该模型问题代表了当涡流在各种不同应用中的固体表面时发生的交互类型,涉及高雷诺数和/或高GRASHOF数量流动。众所周知,在没有传热的情况下,涡旋诱导的边界层向奇点演变,因为它形成了远离表面的尖锐峰值。在拉格朗日坐标中获得了Boussinesq限制中的非定常混合对流边界层方程的数值解,这具有明显的优势,基于传统欧拉方法计算。对于表面和GRASHOR号码的倾斜角度的各种值的解决方案表明,流体流动和热传递之间的耦合可以在涡流存在下对边界层内的动量和能量的运输来具有显着效果。

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