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Numerical simulation of mixed convective 3D flow of a chemically reactive nanofluid subject to convective Nield's conditions with a nonuniform heat source/sink

机译:具有非均匀热源/水槽的化学反应性纳米流体的混合对流3D流动混合对流3D流动的数值模拟

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摘要

The present investigation aims to explore the influence of a mixed convection and nonuniform heat source/sink on unsteady flow of a chemically reactive nanofluid driven by a bidirectionally expandable surface. Convective heat transport phenomenon is used to maintain the temperature of the surface. Moreover, zero mass flux is also accounted at the surface such that the fraction of nanomaterial maintains itself on strong retardation. The governing nonlinear set of partial differential equations is transformed into a set of ordinary differential equations via a suitable combination of variables. The Keller-Box scheme has been incorporated to make a numerical inspection of the transformed problem. The spectacular impacts of the pertinent constraints on thermal and concentration distributions are elucidated through various plots. Graphical outcomes indicate that the thermal state of nanomaterial and nanoparticles concentration are escalated for elevated amounts of Biot number, porosity parameter and nonuniform heat source/sink constraints. Furthermore, it is also seen that escalating amounts of unsteady parameter, temperature controlling indices, Prandtl number, and expansion ratio parameter reduce the thermal and concentration distributions. Numerical results for the rate of heat transference have been reported in tabular form. The grid independence approach is used to verify the convergence of the numerical solution and the CPU run time is also obtained to check the efficiency of the numerical scheme adopted for finding the solution.
机译:本研究旨在探讨混合对流和非均匀热源/下沉对由双向膨胀表面驱动的化学反应性纳米流体的非定常流动的影响。对流热传输现象用于维持表面的温度。此外,零质量磁通也在表面核实,使得纳米材料的级分保持在强延迟上。通过合适的变量组合将局部微分方程的控制非线性组偏差方程组转换为一组常微分方程。凯勒盒方案已被纳入为转化问题的数值检查。通过各种图阐明了相关限制对热和浓度分布的壮观影响。图形结果表明,纳米材料和纳米颗粒的热状态升高为升高的Biot数,孔隙度参数和非均匀热源/水槽约束。此外,还可以看出,升级的不稳定参数,温度控制指数,普朗特数和膨胀比参数的升级量减少了热和浓度分布。以表格形式报道了热转移率的数值结果。网格独立方法用于验证数值解决方案的收敛,也可以获得CPU运行时间以检查采用的数字方案的效率。

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