Ideal and Incompressible Fluid Dynamics |
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Contents
Preface | 9 |
9 Vector Product of Two Vectors | 19 |
Kinematics of Fluids in Motion | 98 |
Copyright | |
8 other sections not shown
Common terms and phrases
angle applied axes axis body boundary called Cartesian centre circle closed complex potential components condition consider const constant continuity coordinates corresponding curl curve cylinder defined denotes density determined differentiable direction distance distribution doublet element energy equal equation Example expressed field fixed flow fluid follows force free surface function given gives Hence incompressible infinite integral irrotational liquid mass Mathematics means motion moving normal obtain origin orthogonal particle plane polar positive pressure problem produced propagation Prove quantity radius region relation respectively rest result rigid satisfies scalar side simple solution speed sphere spherical streamlines strength suppose surface tension taken tensor theorem transformation unit unit length vector velocity potential volume vortex vorticity wave z-plane zero ду дф дх
Bibliographic information
| Title | Ideal and Incompressible Fluid Dynamics Ellis Horwood series in mathematics and its applications, ISSN 0271-6151 Ellis Horwood series in mathematics and its applications: Statistics and operational research Mathematics and its applications |
| Authors | Michael Edward O'Neill, Frank Chorlton |
| Publisher | Ellis Horwood, 1986 |
| Original from | the University of Michigan |
| Digitized | Nov 21, 2007 |
| ISBN | 0853129770, 9780853129776 |
| Length | 412 pages |
| Export Citation | BiBTeX EndNote RefMan |