Fluid Mechanics 12.3 - Couette Flow and Combined Couette-Poiseuille Flow

In this segment, we discuss the Couette Flow and Combined Couette-Poiseuille Flow. Both these flows are for parallel plates with a fixed bottom plate and moving top plate. Couette flow has no pressure gradient in the direction of the flow and Couette-Poiseuille Flow has both pressure gradient and top plate moving.
Table of Contents:
3:55 - Velocity Distribution for Couette Flow
4:35 - Velocity Distribution for Couette - Poiseuille Flow
Module 12: Navier Stokes Equations:
In module 9, we covered the differential form of the conservation of momentum. We also made an assumption that fluid is inviscid and ended up with the Euler's equations. In this module, we relax the inviscid restriction and obtain the Navier Stokes equations, which are a very important equation for establishing the foundation for further studies in fluid dynamics.
Student Learning Outcomes:
After completing this module, you should be able to use the Navier Stokes equations to determine viscous flow characteristics between parallel plates and circular tubes. This material is based upon work supported by the National Science Foundation under Grant No. 2019664. Any opinions, findings, and conclusions, or recommendations expressed in this material are those of the author and do not necessarily reflect the views of the National Science Foundation.

[@yunuscetin2967]

Really really thanks a lot. So smooth explanatory video.I wish you were my teacher.

[@slingshot99]

This is really helpful. Thank you so much!

[@CollegeFluidMechanics]

Glad it was helpful!

[@souveekghosh5481]

please tell any real life application as i need to put this in my presentation slide,

[@ramtejam9992]

Hello der, Can this graph be created in Excel?

[@CollegeFluidMechanics]

You sure can. Take a look at around 7min mark on the video, you need to plot that. equation.