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Theoretical analysis of tangent hyperbolic nanoparticles with combined electrical MHD, activation energy and Wu's slip features: a mathematical model

机译:电气MHD组合,激活能量和吴脉冲特征的切线双曲纳米粒子的理论分析:数学模型

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Current study deals with the rheology of non-Newtonian material over moving surface by utilizing the electrical, magnetohydrodynamics and activation energy effects. A famous tangent hyperbolic viscoelastic fluid model has been used in presence of nanoparticles which may extremely useful to enhance the transportation phenomenon. The second order slip effects (Wu's slip) are also entertained in the boundary conditions. Further, the energy equation occupied the nonlinear thermal radiation while the activation energy expression is carried out in the concentration equation. The highly nonlinear boundary value problem is metamorphosed into ordinary differential equations by means of the suitable variables. These transmuted equations results the self-similar solution which is computed numerically by shooting technique. First, the reported solution is justified after comparing with available resources and detail graphical analysis have been executed for parameters like Weissenberg number (We), mixed convection buoyancy parameters (G(r), G(c)), the power law index (n), thermophoresis (Nt), Brownian constraint (Nb) and slip parameters (gamma, delta). Further, the impact of suggested parameters on local Nusselt number and Sherwood number is determined in tabular form. It is found that the slip parameters resulted the weaker momentum boundary layer. The nanoparticles temperature is enhanced by the increasing values of thermophoresis and Brownian motion parameters, Weissenberg and thermal Biot numbers. Further, the convection parameters decrease the nanoparticles concentration while presence of activation energy slightly boosts up the nanoparticles concentration.
机译:目前的研究通过利用电气,磁流体动力学和活化能量效应,对移动表面上的非牛顿材料的流变学。在纳米颗粒存在下使用着名的切线双曲粘弹性液模型,这可能非常有用,以提高运输现象。二阶滑动效果(吴的滑动)也在边界条件下娱乐。此外,能量方程占用非线性热辐射,同时在浓度方程中进行激活能量表达。高度非线性边值问题通过合适的变量使常微分方程变成常见。这些传输方程导致通过拍摄技术实现数字上计算的自相似解。首先,报告的解决方案是合理的,在与可用的资源相比,详细说明图形分析已经针对Weissenberg号(我们),混合对流浮力参数(G(r),g(c)),电力法指数(n ),耐热度(NT),布朗约束(NB)和滑移参数(γ,δ)。此外,以表格形式确定建议参数对局部营养数和舍伍德数的影响。发现滑移参数导致较弱的动量边界层。纳米颗粒温度随着耐热度和褐色运动参数,Weissenberg和热生物数据的增加而增强。此外,对流参数降低纳米颗粒浓度,同时活化能量的存在略微升高纳米颗粒浓度。

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