The three-dimensional fundamental solution to Stokes flow in the oblate spheroidal coordinates with applications to multiples spheroid problems
From MaRDI portal
Publication:1864022
DOI10.1007/BF02437770zbMath1113.76324MaRDI QIDQ1864022
Hong Zhuang, Zongyi Yan, Wang-yi Wu
Publication date: 18 June 2003
Published in: Applied Mathematics and Mechanics. (English Edition) (Search for Journal in Brave)
Stokes flowfundamental solutionleast squares methodlow Reynolds numberoblate spheroidmultiple particlesthree-dimensionmultipole collocation
Related Items
Cites Work
- Unnamed Item
- Unnamed Item
- The three-dimensional hydrodynamic interaction of a finite sphere with a circular orifice at low Reynolds number
- A strong-interaction theory for the motion of arbitrary three-dimensional clusters of spherical particles at low Reynolds number
- A strong interaction theory for the creeping motion of a sphere between plane parallel boundaries. Part 1. Perpendicular motion
- A strong interaction theory for the creeping motion of a sphere between plane parallel boundaries. Part 2. Parallel motion
- General theory for the creeping motion of a finite sphere along the axis of a circular orifice
- A numerical-solution technique for three-dimensional Stokes flows, with application to the motion of strongly interacting spheres in a plane
- Stokes flow past finite coaxial clusters of spheres in a circular cylinder
- The motion of a rigid body in viscous fluid bounded by a plane wall
- A boundary collocation method for the motion of two spheroids in stokes flow: Hydrodynamic and colloidal interactions
- A new technique for treating multiparticle slow viscous flow: axisymmetric flow past spheres and spheroids
- Axisymmetric slow viscous flow past an arbitrary convex body of revolution