Paper Search Console

Home Search Page About Contact

Journal Title

Title of Journal: J Eng Math

Search In Journal Title:

Abbravation: Journal of Engineering Mathematics

Search In Journal Abbravation:

Publisher

Springer Netherlands

Search In Publisher:

ISSN

1573-2703

Search In ISSN:
Search In Title Of Papers:

The acceleration potential in fluid–body interacti

Authors: Piotr J Bandyk Robert F Beck
Publish Date: 2010/12/24
Volume: 70, Issue: 1-3, Pages: 147-163
PDF Link

Abstract

The velocity potential phi is commonly used when solving fluid–body interaction problems The acceleration potential fracpartial phipartial t is a supplementary concept that offers several advantages It increases temporal accuracy when solving largeamplitude motions numerically It also results in better timestepping stability when solving body equations of motion in the timedomain The accelerationpotential formulation requires solving the velocitypotential problem first and in many interesting cases increases accuracy and stability while improving overall computational efficiency This paper reviews various formulations of the acceleration potential found in potentialflow hydrodynamics For brevity only the radiationproblem is considered where waves are due to the motion of the body First the velocitypotential problem is stated including conventions and coordinate systems The form of the rigidbody equations of motions is briefly discussed as well as the coupling to the hydrodynamic problem The various accelerationpotential formulations are reviewed and compared mathematically Analytic and numerical solutions are also evaluated and analyzed The computer simulations include convergence studies and largeamplitude motions Finally conclusions are presented discussing the applicability and advantages of the methods described as well as the general use of the acceleration potential


Keywords:

References


.
Search In Abstract Of Papers:
Other Papers In This Journal:

  1. Propagation of Electromagnetic Waves in Media Undergoing Complex Motions
  2. An approach to differentiation of non-smooth functions obtained during residual stress measurements by layer-removal method
  3. Quantification of tidal watertable overheight in a coastal unconfined aquifer
  4. Shallow water entry: modeling and experiments
  5. Existence and stability of regularized shock solutions, with applications to rimming flows
  6. The uniform asymptotic form of the internal gravity-wave field generated by a source moving above a smoothly varying bottom
  7. The uniform asymptotic form of the internal gravity-wave field generated by a source moving above a smoothly varying bottom
  8. Entropy formulations for a class of scalar conservations laws with space-discontinuous flux functions in a bounded domain
  9. Asymptotic reflection of linear water waves by submerged horizontal porous plates
  10. Bridging game theory and the knapsack problem: a theoretical formulation
  11. Fiber orientation effects on heat source distribution in reinforced polyamide 6.6 subjected to low cycle fatigue
  12. A nonlinear theory for a flexible unsteady wing
  13. Similarity solution of fuel mass transfer, port mass flux coupling in hybrid propulsion
  14. Series expansion and asymptotic formulas for heat transfer of an inclined moving heat source
  15. A spectral method for Faraday waves in rectangular tanks
  16. Geometric modelling of kink banding in multidirectional composites
  17. Instability of stretched and twisted soap films in a cylinder
  18. Flexural gravity wave scattering by a nearly vertical porous wall
  19. Analytical study of slightly eccentric core–annular flow
  20. Coating flows of non-Newtonian fluids: weakly and strongly elastic limits
  21. The analytic form of Green’s function in elliptic coordinates
  22. Analytic extensions of the Debye–Hückel approximation to the Poisson–Boltzmann equation
  23. Gas-cushioned droplet impacts with a thin layer of porous media

Search Result: