Generalized Kirchhoff equations for a deformable body moving in a weakly non-uniform flow field

DOI10.1098/rspa.1994.0098zbMath0816.76009OpenAlexW2072384840MaRDI QIDQ4324279

A. Galper, Touvia Miloh

Publication date: 26 February 1995

Published in: Proceedings of the Royal Society of London. Series A: Mathematical and Physical Sciences (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1098/rspa.1994.0098

zbMATH Keywords

momentfirst integralforcenonlinear differential equations of motionenergy-type conservation lawLagally theoremanti-symmetry of coefficient matrix

Mathematics Subject Classification ID

Jets and cavities, cavitation, free-streamline theory, water-entry problems, airfoil and hydrofoil theory, sloshing (76B10)

Related Items (11)

A ‘reciprocal’ theorem for the prediction of loads on a body moving in an inhomogeneous flow at arbitrary Reynolds number ⋮ The quasisteady shape of a deformable bubble in a weakly nonuniform potential flow ⋮ Solving procedure for the Kelvin-Kirchhoff equations in case of buoyant (or the falling) ellipsoid of rotation ⋮ On the force and torque on systems of rigid bodies: A remark on an integral formula due to Howe ⋮ Hydrodynamics and stability of a deformable body moving in the proximity of interfaces ⋮ Fluid–body interaction in the presence of uniform vorticity and density gradient ⋮ Swimming due to transverse shape deformations ⋮ The Hamiltonian structure of a two-dimensional rigid circular cylinder interacting dynamically with N point vortices ⋮ A geometrical interpretation of force on a translating body in rotational flow ⋮ Kirchhoff's equations of motion via a constrained Zakharov system ⋮ A New Solving Procedure for the Kelvin–Kirchhoff Equations in Case of a Falling Rotating Torus

This page was built for publication: Generalized Kirchhoff equations for a deformable body moving in a weakly non-uniform flow field