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## The generation of internal waves by vibrating elliptic cylinders. Part 2. Approximate viscous solution

An approximate theory is given for the generation of internal gravity waves in a viscous Boussinesq fluid by the rectilinear vibrations of an elliptic cylinder. A parameter λ which is proportional to… Expand

## On the existence theory for irrotational water waves

- G. Keady, J. Norbury
- MathematicsMathematical Proceedings of the Cambridge…
- 1 January 1978

Abstract This paper concerns steady plane periodic waves on the surface of an ideal liquid flowing above a horizontal bottom. The flow is irrotational. The volume flow rate is denoted by Q, the… Expand

## Waves and conjugate streams with vorticity

- G. Keady, J. Norbury
- Physics
- 1 June 1978

Steady plane periodic gravity waves on the surface of an ideal liquid flowing over a horizontal bottom are considered. The flow is rotational with a vorticity distribution ω(ψ) and has flux Q . Let… Expand

## Water waves and conjugate streams

- G. Keady, J. Norbury
- PhysicsJournal of Fluid Mechanics
- 26 August 1975

Steady plane periodic waves on the surface of an ideal liquid above a horizontal bottom are considered. The flow is irrotational. Let Q denote the volume flow rate, R the total head and S the flow… Expand

## Colebrook-White Formula for Pipe Flows

- G. Keady
- Computer Science
- 1998

## On the entry of a wedge into water: The thin wedge and an all-purpose boundary-layer equation

- L. Fraenkel, G. Keady
- Physics
- 1 April 2004

In 1932, H. Wagner formulated the problem of the entry into water of an infinite wedge moving vertically downwards with constant speed. Among much else, Wagner noted that, in the absence of gravity,… Expand

## Bounds for surface solitary waves

- G. Keady, W. G. Pritchard
- MathematicsMathematical Proceedings of the Cambridge…
- 1 July 1974

In these notes we give proofs of some properties of surface solitary waves. Assuming the existence of solitary-wave solutions to the nonlinear boundary-value problem (P) defined below, it is shown… Expand

## Braess's paradox and power-law nonlinearities in networks

- B. Calvert, G. Keady
- PhysicsThe Journal of the Australian Mathematical…
- 1 July 1993

Abstract We study flows in physical networks with a potential function defined over the nodes and a flow defined over the arcs. The networks have the further property that the flow on an arc a is a… Expand

## Temperature variations in a parked vehicle.

- I. Dadour, I. Almanjahie, N. Fowkes, G. Keady, K. Vijayan
- Environmental ScienceForensic science international
- 15 April 2011

## Upstream influence in a two-fluid system

- G. Keady
- PhysicsJournal of Fluid Mechanics
- 1 September 1971

Benjamin (1970) has calculated the upstream influence in open-channel flow, and has argued that a similar effect occurs when a body is moved along the axis of a tube of uniformly rotating fluid. In… Expand

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