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The chapter presents a detailed exploration of the Navier-Stokes equations and their applications in fluid mechanics, specifically focusing on irrotational and rotational flow concepts. It also covers velocity potential functions, Bernoulli's equations, and simplifications for various flow scenarios, including flow between fixed and moving plates. By examining the implications of different flow fields and utilizing approximations, it enhances the understanding of practical fluid mechanics problems.
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References
ch30 part a.pdfClass Notes
Memorization
What we have learnt
Final Test
Revision Tests
Term: NavierStokes Equations
Definition: Mathematical equations that describe the motion of fluid substances.
Term: Velocity Potential Functions
Definition: Scalar functions used to simplify fluid flow problems by relating them to velocity fields.
Term: Bernoulli's Equation
Definition: An equation that relates the pressure, velocity, and height in a moving fluid, applicable under certain flow conditions.
Term: Irrotational Flow
Definition: Flow where the local rotation at any point is zero, allowing the use of velocity potential functions.
Term: Rotational Flow
Definition: Flow that includes vorticity or rotation, requiring more complex solutions.
Term: Boundary Layers
Definition: Regions in a fluid flow where viscosities are significant, influencing velocity and boundary shear.