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Numerical study of the combined stroke swimmer in an incompressible fluid
Fluid Dynamics Research ( IF 1.3 ) Pub Date : 2020-03-26 , DOI: 10.1088/1873-7005/ab793b Aditya Kumar , Mathieu Pourquie , Daniel See-Wai Tam , Gijsbert Ooms
Fluid Dynamics Research ( IF 1.3 ) Pub Date : 2020-03-26 , DOI: 10.1088/1873-7005/ab793b Aditya Kumar , Mathieu Pourquie , Daniel See-Wai Tam , Gijsbert Ooms
A numerical simulation has been made of the combined stroke swimmer (a deformable sphere) and compared with the results of the second-order perturbation theory of Felderhof and Jones (2017). At a small ratio of the amplitude of the deformation of the sphere and the radius of the sphere the numerical and theoretical results agree well. However for a larger value of this ratio the results deviate due to inertia. The streamlines, as calculated numerically, change significantly with increasing inertia.
中文翻译:
不可压缩流体中组合式游泳运动员的数值研究
对组合式游泳运动员(可变形球体)进行了数值模拟,并与 Felderhof 和 Jones (2017) 的二阶微扰理论的结果进行了比较。在球体变形幅度与球体半径的小比例下,数值和理论结果吻合良好。然而,对于该比率的较大值,结果会因惯性而发生偏差。数值计算的流线随着惯性的增加而显着变化。
更新日期:2020-03-26
中文翻译:
不可压缩流体中组合式游泳运动员的数值研究
对组合式游泳运动员(可变形球体)进行了数值模拟,并与 Felderhof 和 Jones (2017) 的二阶微扰理论的结果进行了比较。在球体变形幅度与球体半径的小比例下,数值和理论结果吻合良好。然而,对于该比率的较大值,结果会因惯性而发生偏差。数值计算的流线随着惯性的增加而显着变化。