Lecture 24 of 52Week 5
Boundary integral method -III
Prof. Anubhab Roy · IIT Madras
Credits and licence
- From
- Microhydrodynamics, IIT Madras (at NPTEL)
- Licence
- CC BY-NC-SA, as NPTEL states it. Non-commercial use only.
- Attribution
- NPTEL states: "Distributed under Creative Commons Attribution-ShareAlike / CC BY - NC - SA", beside a BY-NC-SA badge.
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- Tweens profiles and older. How courses are placed
All the lectures
- Introduction to Microhydrodynamics
- Introduction to Tensors - Part 1
- Introduction to Tensors - Part 2
- Stokes Flow
- Stokes Flow (continued)
- Solution of Stokes flow equations
- Solution of Stokes flow equations-2
- Integral theorems in Stokes flow-1(Minimum Energy Dissipation theorem)
- Integral theorems in Stokes flow-2 Lorentz reciprocal theorem
- Velocity field due to a rotating sphere in Stokes flow (part 1)
- Velocity field due to a rotating sphere in Stokes flow(part 2)
- Solution of a translating sphere in Stokes flow (part 1)
- Solution of a translating sphere in Stokes flow (part 2)
- Solution of a translating sphere in Stokes flow (part 3)
- Faxen's laws - I
- Faxen's laws - II
- Stokes flow of a single particle in a simple shear flow - I
- Stokes flow of a single particle in a simple shear flow - II
- Stokes flow of a single particle in a simple shear flow - III
- Einstein's effective viscosity for a dilute suspension - I
- Einstein's effective viscosity for a dilute suspension - II
- Boundary integral method - I
- Boundary integral method - II
- Boundary integral method -III
- Stokes paradox
- Slender body theory - I
- Slender body theory - II
- Slender body theory - III
- Slender body theory - IV
- Slender body theory - V
- Slender body theory - VI
- Resistance & Mobility Matrices - I
- Resistance & Mobility Matrices - II
- Effect of inertia in low Reynolds number flows - I
- Effect of inertia in low Reynolds number flows - II
- Unsteady Stokes equation - I
- Unsteady Stokes equation - II
- Maxey-Riley-Gattignol equation - I
- Maxey-Riley-Gattignol equation - II
- Effect of finite Stokes number
- Qulatative effects of fluid inertia
- Inertial migration of spheres in a channel flow
- Langevin equation - I
- Langevin equation - II
- Langevin equation - III
- Langevin equation - IV
- Hydrodynamic interactions - I: Method of reflections
- Hydrodynamic interactions - II: Method of reflections
- Hydrodynamic interactions - III: Lubrication theory
- Hydrodynamic interactions - IV: Lubrication theory
- Modelling dense suspensions - I
- Modelling dense suspensions - II