Affiliation:
1. Components Technology Division, Argonne National Laboratory, Argonne, Ill. 60439
Abstract
This paper presents a finite-element analysis for the cylindrical rods oscillating periodically in an incompressible viscous fluid. A system of discretized equation is obtained from the appropriate Navier-Stokes and continuity equations through Galerkin’s process. The basic unknowns are velocity and pressure. A mixed interpolation method is used. The added mass and viscous damping coefficients which characterize the fluid reaction force due to the rods oscillation can be obtained through a line integration of stress and pressure around the circumference of the rods. For the special case of a cylindrical rod oscillating in a viscous fluid enclosed by a rigid, concentric cylindrical shell, the finite-element solution agrees well with the analytical closed-form solution, which, in turn, has been verified experimentally [1].
Subject
Mechanical Engineering,Mechanics of Materials,Condensed Matter Physics
Cited by
25 articles.
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2. Added Mass and Damping of an Hexagonal Rod Vibrating in Highly Confined Viscous Fluids;Journal of Pressure Vessel Technology;2022-10-10
3. Calculation of coupled added mass of multibody system immersed in fluids;Journal of Mechanical Science and Technology;2021-07-22
4. References††The references are generally arranged alphabetically. However, for single-, double-, and multiple-author papers with the same first author, they are listed as follows:(i)the single-author papers first: e.g. SMITH, A. 1990 before SMITH, A. 1991;(ii)the double-author papers next, according to the second author’s name: e.g. SMITH, A. & BROWN, G. 1991 before SMITH, A. & GREEN, S. 1979;(iii)multiple-author papers, which will be cited in the text as, e.g. Smith et al. (1979), are listed last, strictly chronologically.§§All MERL Reports, e.g. Païdoussis & Denise (1970) are available on-line via: www.digital.library.mcgill.ca/pse/;Fluid-Structure Interactions;2016
5. Annular- and Leakage-Flow-Induced Instabilities;Fluid-Structure Interactions;2016