Frequency Domain Analysis of In-Line Forces on Circular Cylinders in Random Oscillatory Flow

Experiments were conducted to study random hydrodynamic loading of smooth, rigidly mounted circular cylinders exposed to random oscillatory flow conditions. The experiments were conducted in a water tunnel for statistical Keulegan-Carpenter numbers ranging from KCr = 6.8 to 11.6 and statistical Reyn...

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Bibliographic Details
Published in:Journal of offshore mechanics and Arctic engineering 1993-02, Vol.115 (1), p.23-30
Main Authors: Longoria, R. G, Miksad, R. W, Beaman, J. J
Format: Article
Language:English
Subjects:
423000 - Engineering- Marine Engineering- (1980-)
BENCH-SCALE EXPERIMENTS
CALCULATION METHODS
Cylinders (shapes)
DYNAMIC LOADS
ENGINEERING
FLUID MECHANICS
Frequency domain analysis
FUNCTIONS
GRAVITY WAVES
HYDRODYNAMICS
Marine
MECHANICS
OFFSHORE PLATFORMS
OFFSHORE SITES
PROBABILISTIC ESTIMATION
RESPONSE FUNCTIONS
REYNOLDS NUMBER
SAFETY ENGINEERING
WATER WAVES
WAVE FORCES
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Summary:Experiments were conducted to study random hydrodynamic loading of smooth, rigidly mounted circular cylinders exposed to random oscillatory flow conditions. The experiments were conducted in a water tunnel for statistical Keulegan-Carpenter numbers ranging from KCr = 6.8 to 11.6 and statistical Reynold’s numbers from Rer = 8211 to 20169 under broad and narrow-band flow conditions. A two-input/single-output frequency domain model for the in-line force is used to directly identify frequency-dependent inertia and drag coefficients. This model was also used to show the relative strength of the inertia and drag components in the frequency domain for different random flow conditions parameterized by KCr, Rer and the velocity spectral width, q. This analysis illustrates the effect of statistical flow parameters (KCr, Rer and q) on the nonlinear behavior of the in-line forces. Estimates of the in-line force power spectral density under random flow conditions are determined using the two-input/single-output model and compared to the method for estimating wave forces on a cylindrical structure by Borgman (1967, 1972).
ISSN:0892-7219
1528-896X
DOI:10.1115/1.2920084