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Section 3: Mass Conservation of Flowing Media | ||||||||||||
3.1 | Law of mass conservation for a continuum, expressed in control volume form. Examples. | |||||||||||
3.2 | Mass conservation law in differential form. The physical significance of the divergence of the velocity: = the rate of increase of the materials volume, per unit volume. | |||||||||||
3.3 | Some special forms of the mass conservation equation for quasi-one-dimensional flow, accounting for the effects of unsteadiness, compressibility, and cross-sectional area variations. Examples. | |||||||||||
Reading | ||||||||||||
Fay, Chapter 3
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Problem Set Section 3 | ||||||||||||
Problem 3.3 | ||||||||||||
Problem 3.5 | ||||||||||||
Problem 3.7 | ||||||||||||
Problem 3.8 | ||||||||||||