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首页> 外文期刊>European Physical Journal Plus >Numerical study of Hall effects on the peristaltically induced motion of a viscous fluid through a non-uniform regime: An application to the medical science
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Numerical study of Hall effects on the peristaltically induced motion of a viscous fluid through a non-uniform regime: An application to the medical science

机译:霍尔效应对粘性流体通过非均匀制度的蠕动诱导运动的数值研究:对医学科学的应用

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摘要

Impacts of Hall current (potential) on the peristaltically induced motion of a magneto-hydrodynamics (MHD) viscous incompressible fluid is analysed in a curved geometry. This study is novel in term of integrating numerically the Hall effects with peristaltic propulsive phenomena bounded within the curved regime. The usage of these electro-kinetically controlled devices in the modern era of bio-medical industries makes this study relatively new and interesting. Firstly, the governing equations are modelled in a curvilinear coordinates system. Secondly, these equations are transformed into a dimensionless system of equations by using dimensionless variables under long-wavelength and low-Reynold-number assumptions. The numerical solution of these governing equations is obtained with the appropriate boundary conditions (BCs) by using the BVP4C technique. The significant influences of several embedded physical parameters such as the curvature parameter, Hartmann number, Hall parameter in the velocity profile, pumping and trapping phenomena's are argued expansively through graphs. It is visible that the effects of the Hall current are dominant over the boundary layer (BL) phenomena for large values of the Hall parameter. Moreover, comparison among the straight channel and the curvedchannel is also highlighted. Furthermore, the validation of the numerical code is given at some particular values of the curvature parameter through numeric tables.
机译:霍尔电流(电位)对弯曲几何形状分析磁力流体动力学(MHD)粘性不可压缩流体的蠕动诱导运动的影响。本研究是在数量上整合霍尔效应与弯曲制度内的蠕动推进现象进行了新颖的。这些电气动力学控制设备在生物医疗行业现代时代的使用使得这项研究具有相对较新和有趣的研究。首先,控制方程在曲线坐标系统中进行建模。其次,通过使用长波长和低雷诺数假设下的无量纲变量,将这些等式转换为无量纲变量。通过使用BVP4C技术使用适当的边界条件(BCS)获得这些控制方程的数值解。诸如曲率参数,Hartmann号,速度曲线中的曲率参数,Hartmann号,霍尔参数,泵送和捕获现象中的诸如曲率参数,Hartmann号,霍尔参数的重大影响。霍尔电流的效果在霍尔参数的大值中占据边界层(BL)现象的主导地位。此外,还突出了直通道和曲线通道之间的比较。此外,通过数字表对曲率参数的一些特定值给出了数值代码的验证。

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