Spelling suggestions: "subject:"fluid dynamics"" "subject:"tluid dynamics""
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Time and frequency domain analyses of large-scale flow structures of abasic annular jet林傑明, Lam, Kit-ming. January 1985 (has links)
published_or_final_version / Mechanical Engineering / Doctoral / Doctor of Philosophy
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Mixing of a round buoyant jet in a current張華倫, Cheung, Valiant. January 1991 (has links)
published_or_final_version / Civil and Structural Engineering / Doctoral / Doctor of Philosophy
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FREE BOUNDARY POTENTIAL FLOW USING FINITE ELEMENTSTu, Richard Kuo-chih, 1929- January 1971 (has links)
No description available.
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Analysis of the development of laminar flaw in a circular cylinder from a quiescent stateBanharnsupavat, Subin, 1936- January 1961 (has links)
No description available.
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Dynamic instabilities of tubes conveying fluid using the Timoshenko beam theoryLaithier, Bernard E. January 1975 (has links)
No description available.
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The curved free jet.Smith, Peter Arnot. January 1970 (has links)
No description available.
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Effects of deceleration and turbulence on the drag coefficients of spheres entrained in an air stream.Wang, Chester Chin-Chung. January 1969 (has links)
No description available.
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Self-preserving two-dimensional jets in streaming flow.Fekete, George Ivan. January 1970 (has links)
No description available.
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Swimming in slimePachmann, Sydney 11 1900 (has links)
The purpose of this thesis is to study the problem of a low Reynolds number
swimmer that is in very close proximity to a wall or solid boundary in a non-
Newtonian fluid. We assume that it moves by propagating waves down its length
in one direction, creating a thrust and therefore propelling it in the opposite
direction. We model the swimmer as an infinite, inextensible waving sheet.
We consider two main cases of this swimming sheet problem. In the first
case, the type of wave being propagated down the length of the swimmer is
specified. We compare the swimming speeds of viscoelastic shear thinning,
shear thickening and Newtonian fluids for a fixed propagating wave speed. We
then compare the swimming speeds of these same fluids for a fixed rate of work
per wavelength. In the latter situation, we find that a shear thinning fluid
always yields the fastest swimming speed regardless of the amplitude of the
propagating waves. We conclude that a shear thinning fluid is optimal for the
swimmer. Analytical results are obtained for various limiting cases. Next, we
consider the problem with a Bingham fluid. Yield surfaces and flow profiles are
obtained.
In the second case, the forcing along the length of the swimmer is specified,
but the shape of the swimmer is unknown. First, we solve this problem for a
Newtonian fluid. Large amplitude forcing yields a swimmer shape that has a
plateau region following by a large spike region. It is found that there exists
an optimal forcing that will yield a maximum swimming speed. Next, we solve
the problem for moderate forcing amplitudes for viscoelastic shear thickening
and shear thinning fluids. For a given forcing, it is found that a shear thinning
fluid yields the fastest swimming speed when compared to a shear thickening
fluid and a Newtonian fluid. The difference in swimming speeds decreases as
the bending stiffness of the swimmer increases.
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Investigation of the energy spectrum of turbulence in a closed rectangular conduitSlaughter, George McClellan 08 1900 (has links)
No description available.
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