Offshore Technology Conference 1970
DOI: 10.4043/1278-ms
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Wave Interaction with Large Submerged Objects

Abstract: Theoretical and experimental results for gravity wave interaction with a hemispherical object resting on the ocean floor are presented. The hydrodynamic problem of wave interaction with large submerged objects such as submerged oil storage tanks is approached by means of diffraction theory. Numerical results for horizontal and vertical force coefficients and corresponding phase shift angles are presented. These results are compared with results, obtained from a simpler approach to show'where the effects due to… Show more

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Cited by 13 publications
(7 citation statements)
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“…The formulation of the problem set up within the framework of two-dimensional linear diffraction theory, has been stated previously" but is presented here in a summary form for completeness (equations (1)- (9)). Under the assumptions of potential flow, small wave amplitude, and a direction of wave propagation that is normal to the longitudinal axis of the object a linearized harmonic velocity potential @(x, y, t ) is introduced as the real part of a complex function in the form where +(x, y) is the spatial velocity potential and (+ is the incident wave frequency such that u = 2 r / T in which T is the period of motion.…”
Section: Formulation Of the Boundary-value Problemmentioning
confidence: 99%
“…The formulation of the problem set up within the framework of two-dimensional linear diffraction theory, has been stated previously" but is presented here in a summary form for completeness (equations (1)- (9)). Under the assumptions of potential flow, small wave amplitude, and a direction of wave propagation that is normal to the longitudinal axis of the object a linearized harmonic velocity potential @(x, y, t ) is introduced as the real part of a complex function in the form where +(x, y) is the spatial velocity potential and (+ is the incident wave frequency such that u = 2 r / T in which T is the period of motion.…”
Section: Formulation Of the Boundary-value Problemmentioning
confidence: 99%
“…During the numerical simulation, the parameters of the multi-type floating bodies are as follows: the length of horizontal rectangular a is 0.3 m, the length along the wave direction of horizontal rectangular b is 0.3 m, the height of horizontal rectangular c is 0.5 m, the radius of vertical cylinder R is 0.3 m, the height of vertical cylinder l is 0.5 m, the radius of sphere R is 0.3 m, the mean immersion depth is 0.15 m, the Underwater PTO damping coefficient in the vertical direction B z PTO is 20 KNs/m, and the mass of the novel heaving point absorber m is 10 kg. According to the model test results of previous research [51][52][53], the diffraction correction coefficient in the vertical direction C V of horizontal rectangular, vertical cylinder, and sphere can be obtained, respectively.…”
Section: Numerical Resultsmentioning
confidence: 99%
“…is the immersed volume of the cylinder in the presence of a wave as a function of time t. It should be noted that Dixon et al (1979) ignored the drag term in equation 21since it was shown by Garrison and Rao (1971) that this term is small when the cylinder diameter is large compared with the wave amplitude. Dixon et al (1979) and Dixon (1980) used equation 21to derive an approximate formula for the vertical force of a partially submerged horizontal cylinder in deep water in which the centre of the cylinder is at any position above or below the still water line.…”
Section: Forces Induced On a Fixed Semi-immersed Horizontal Cylinder mentioning
confidence: 99%