TY - JOUR
T1 - Radiation and oblique diffraction by submerged prolate spheroids in water of finite depth
AU - Chatjigeorgiou, Ioannis K.
AU - Miloh, Touvia
N1 - Publisher Copyright:
© 2014, Springer International Publishing AG.
PY - 2015/2/1
Y1 - 2015/2/1
N2 - In the present study we present a general methodology for estimating the hydrodynamic (added-mass and damping) coefficients of a fully submerged (below a free-surface) elongated axisymmetric ocean-going body (approximated by a prolate spheroid) in water of finite depth (rigid even sea bottom). Using the same approach, we also provide a solution for the corresponding linearized diffraction problem and analytically determine the exciting hydrodynamic forces and moments exerted on the body due to obliquely incident monochromatic surface waves. A comprehensive series of numerical simulations is presented for the relevant hydrodynamic parameters depending on the wave encounter frequency and angle of incidence, including body submergence and slenderness-ratio as well as the water depth. Numerical validations are also provided as limiting cases for spherical shapes in finite water and for spheroidal geometries in water of infinite depth.
AB - In the present study we present a general methodology for estimating the hydrodynamic (added-mass and damping) coefficients of a fully submerged (below a free-surface) elongated axisymmetric ocean-going body (approximated by a prolate spheroid) in water of finite depth (rigid even sea bottom). Using the same approach, we also provide a solution for the corresponding linearized diffraction problem and analytically determine the exciting hydrodynamic forces and moments exerted on the body due to obliquely incident monochromatic surface waves. A comprehensive series of numerical simulations is presented for the relevant hydrodynamic parameters depending on the wave encounter frequency and angle of incidence, including body submergence and slenderness-ratio as well as the water depth. Numerical validations are also provided as limiting cases for spherical shapes in finite water and for spheroidal geometries in water of infinite depth.
KW - Green’s function
KW - Hydrodynamic coefficients
KW - Multipole expansions
KW - Oblique diffraction
KW - Prolate spheroids
KW - Spheroidal harmonics
UR - http://www.scopus.com/inward/record.url?scp=85019160371&partnerID=8YFLogxK
U2 - 10.1007/s40722-014-0001-3
DO - 10.1007/s40722-014-0001-3
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AN - SCOPUS:85019160371
SN - 2198-6444
VL - 1
SP - 3
EP - 18
JO - Journal of Ocean Engineering and Marine Energy
JF - Journal of Ocean Engineering and Marine Energy
IS - 1
ER -