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- W793023862 abstract "Complete expressions are derived for the inertia forces and moments acting on a small body in a six degree of freedom motion in a three dimensional unsteady flow in an unbounded ideal fluid. The far-field approximation of the body motion is represented by a series of multipoles located at the origin of the body. Unsteady terms are expanded in a series of dual to the multipole series. Lagally integrals are expressed in terms of multipoles as well, by using Legendre polynominal expansions. New inertia term expressions are derived by truncating the multipole series after the quadrupoles. Corresponding terms for moments are also developed. The derived formulas are still compact enough for engineering applications. Many practical problems involving fixed and oscillating cylinders, piles, and risers are studied numerically. Comparisons to the Morison equation approach prove that nonlinear convective terms are not negligible in multidimensional relative flows." @default.
- W793023862 created "2016-06-24" @default.
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- W793023862 date "1992-01-01" @default.
- W793023862 modified "2023-09-26" @default.
- W793023862 title "Forces and moments on a small body moving in a 3-D unsteady flow" @default.
- W793023862 hasPublicationYear "1992" @default.
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