Accurate solution method for the Maxey–Riley equation, and the effects of Basset history
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Publication:5742304
DOI10.1017/jfm.2019.194zbMath1415.76694arXiv1808.08769OpenAlexW2952595028MaRDI QIDQ5742304
Rama Govindarajan, Vishal Vasan, S. Ganga Prasath
Publication date: 14 May 2019
Published in: Journal of Fluid Mechanics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1808.08769
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Cites Work
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- Advection of inertial particles in the presence of the history force: higher order numerical schemes
- The Maxey-Riley equation: existence, uniqueness and regularity of solutions
- An efficient, second order method for the approximation of the Basset history force
- Asymptotic dynamics of inertial particles with memory
- Linear stability of particle laden flows: the influence of added mass, fluid acceleration and Basset history force
- On the role of the history force for inertial particles in turbulence
- Equation of motion for a small rigid sphere in a nonuniform flow
- A Unified Approach to Boundary Value Problems
- Lagrangian Properties of Particles in Turbulence
- Flow past a sphere with an oscillation in the free-stream velocity and unsteady drag at finite Reynolds number
- The hydrodynamic force on a rigid particle undergoing arbitrary time-dependent motion at small Reynolds number
- The force on a sphere in a uniform flow with small-amplitude oscillations at finite Reynolds number
- Fokas’s Unified Transform Method for linear systems
- Differential formulation of the viscous history force on a particle for efficient and accurate computation
- Vortex-dipole collapse induced by droplet inertia and phase change
- Sedimentation of inertia-less prolate spheroids in homogenous isotropic turbulence with application to non-motile phytoplankton
- The Method of Fokas for Solving Linear Partial Differential Equations
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