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Mixed Convection Flow about a Solid Sphere with Constant Heat Flux Embedded in a Porous Medium Filled by a Nanofluid: Buongiorno-Darcy Model

机译:关于固体球体的混合对流流,含有恒定的热通量,嵌入纳米流体填充的多孔介质中:Buongiorno-Darcy模型

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The laminar mixed convection boundary layer flow about a solid sphere in a nanofluid, which is maintained at a constant surface heat flux, has been studied via the nanofluid Buongiorno model and porous medium Darcy model for both cases of a heated and cooled sphere. The resulting system of nonlinear partial differential equations is solved numerically using an implicit finite-difference scheme known as the Keller box method. The solutions for the flow and heat transfer characteristics are evaluated numerically and studied for various values of the governing parameters, namely the Brownian motion parameter, thermophoresis parameter and mixed convection parameter. It is found that the boundary layer separates from the sphere for some negative values of the mixed convection parameter (opposing flow), and increasing the mixed convection parameter delays the boundary layer separation and the separation can be completely suppressed for sufficiently large values of the mixed convection parameter.
机译:有关在纳米流体,其被保持在恒定的表面热通量实心球层状混合对流边界层流,已经通过纳米流体Buongiorno的模型和多孔介质达西模型用于加热和冷却的球体的两种情况下的影响。所得非线性偏微分方程的系统进行了数值使用已知作为凯勒箱法的隐式有限差分法求解。用于流动和传热特性的解决方案进行数值计算并研究了理事参数,即布朗运动参数,热泳参数和混合参数的对流的各种值。据发现,从球体的边界层将用于混合对流参数(相向流),以及增加混合对流参数的一些负值延迟边界层分离和分离可完全抑制用于混合的足够大的值对流参数。

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