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首页> 外文期刊>Open Journal of Fluid Dynamics >Analysis of Transient Pulse Electroosmotic Flow of Maxwell Fluid through a Circular Micro-Channel Using Laplace Transform Method
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Analysis of Transient Pulse Electroosmotic Flow of Maxwell Fluid through a Circular Micro-Channel Using Laplace Transform Method

机译:使用拉普拉斯变换法通过圆形微通道通过圆形微通道分析麦克斯韦流体的瞬态脉冲电渗流

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A semi-analytical solution is presented using method of Laplace transform for the transient pulse electroosmotic flow (EOF) of Maxwell fluid in a circular micro-channel. The driving mode of pulse EOF here is considered as an ideal rectangle pulse. The solution involves solving the linearized Poisson-Boltzmann (P-B) equation, together with the Cauchy momentum equation and the general Maxwell constitutive equation. The results show that the profiles of pulse EOF velocity vary rapidly and gradually stabilize as the increase of time? ?within a half period. The velocity profiles at the center of the micro-channel increase significantly with relaxation time , especially for the smaller pulse width a . However, as the pulse width a increases, this change will be less obvious. At the same time, the different change frequency of velocity profiles will slow down, which means a long cycle time. Additionally, the time needed to attain the steady status becomes longer with the increase of relaxation time? and pulse width a .
机译:使用Laplace变换的方法给出半分析解决方案,用于圆形微通道中麦克斯韦流体的瞬态脉冲电渗流(EOF)。这里的脉冲EOF的驱动模式被认为是理想的矩形脉冲。该解决方案涉及求解线性化泊松 - 玻璃板(P-B)方程,以及Cauchy动量方程和一般麦克斯韦本构方程。结果表明,随着时间的增加,脉冲EOF速度的曲线随着时间的增加而变化,逐渐稳定? ?在半期。微通道中心的速度曲线随着弛豫时间而显着增加,特别是对于较小的脉冲宽度a。然而,随着脉冲宽度的增加,这种变化将不那么明显。同时,速度型材的不同变化频率将减慢,这意味着长周期时间。此外,随着放松时间的增加,达到稳定状态所需的时间变长?和脉冲宽度a。

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