Título: Added mass of an oscillating hemisphere at very-low and very-high frequencies
Autores: Mario Alberto Storti; CIMEC-INTEC-CONICET-UNL
Jorge D'Elia; CIMEC-INTEC-CONICET-UNL
Fecha: 2006-06-24
Publicador: Cuadernos de Matemática y Mecánica
Fuente:
Tipo: Articles

Tema: No aplica
Descripción: A floating hemisphere under forced harmonic oscillation at very-low and very-high frequencies is considered. The problem is reduced to an elliptic one, that is, the Laplace operator in the exterior domain with Dirichlet and Neumann boundary conditions. Asymptotic values of the added mass are found with an analytic prolongation for the surge mode, and with a semi-numerical computation with spherical harmonics for the heave mode. The general procedure is based on the use of spherical harmonics and its derivation is based on a physical insight rather than a mathematical one. This case can be used to test the accuracy achieved by numerical codes based on other formulations as finite or boundary elements. [To appear in Journal Fluids Engineering ASME]
Idioma: Inglés

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