In an irrotational region of flow, we write the velocity vector as the gradient of the scalar
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In an irrotational region of flow, we write the velocity vector as the gradient of the scalar velocity potential function,
V(vector) in cylindrical coordinates, (r, u, z) and (ur, uθ, uz), are
From Chap. 9, we also write the components of the vorticity vector in cylindrical coordinates as
Substitute the velocity components into the vorticity components to show that all three components of the vorticity vector are indeed zero in an irrotational region of flow.
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In an irrotational region of flow the velocity vector is Now the components of in cylindric...View the full answer
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Related Book For 
Fluid Mechanics Fundamentals And Applications
ISBN: 9780073380322
3rd Edition
Authors: Yunus Cengel, John Cimbala
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