The University of Southampton
University of Southampton Institutional Repository

Mathematical model of high speed planing dynamics and application to aircraft ditching

Mathematical model of high speed planing dynamics and application to aircraft ditching
Mathematical model of high speed planing dynamics and application to aircraft ditching
A nonlinear mathematical model capable of predicting loads and motions of high speed planing craft in the longitudinal plane has been developed. The development of the model is based on the mathematical model presented by Zarnick (1978). Following the principle of 2D strip theory and wedge water entry problem, a high speed planing hull is divided into a number of transverse sections. Sectional forces and motions are evaluated, and then, by integrating along the ship length, total force and moment are obtained which leads to corresponding instantaneous acceleration. By integration using a time marching scheme, velocity and displacement are obtained. The influence of the controlling parameters, such as number of sections and time step, on the accuracy and stability of the simulation in calm water, regular and irregular waves is investigated.The accuracy of the underlying mathematical model is investigated and the deficiencies identified. The optimum model is finally validated against the original model of Zarnick(1978) and the experiments of Fridsma (1969).

An extension of the model to be capable of simulating roll motion is proposed and implemented. This extension may be useful when the prediction of high speed planing motions in oblique seas is proposed. The initial validation process has been carried out but subjected to the full validity of application.

Moreover, as the original approach of the mathematical model was used in prediction of seaplane landing (Wagner, 1931), an additional aim and objective to the present PhD project is to find a novel technique to predict the loads on fuselage of an aircraft emergently landing (ditching) into the water. Experimental tests related to these simulations are planned and carried out in order to use their results as validation references to the modified mathematical model. The deliverable of the project is an analysis of optimization of the mathematical model capable of predicting loads and motions of high speed planing craft. As well as the implementation of capability of predicting impact loads and initial post-impact motions of aircraft ditching into the water.
University of Southampton
Kanyoo, Prin
0bca7de0-18a4-45be-bf65-2310e73912c3
Kanyoo, Prin
0bca7de0-18a4-45be-bf65-2310e73912c3
Taunton, Dominic
10bfbe83-c4c2-49c6-94c0-2de8098c648c

Kanyoo, Prin (2016) Mathematical model of high speed planing dynamics and application to aircraft ditching. University of Southampton, Faculty of Engineering and the Environment, Doctoral Thesis, 264pp.

Record type: Thesis (Doctoral)

Abstract

A nonlinear mathematical model capable of predicting loads and motions of high speed planing craft in the longitudinal plane has been developed. The development of the model is based on the mathematical model presented by Zarnick (1978). Following the principle of 2D strip theory and wedge water entry problem, a high speed planing hull is divided into a number of transverse sections. Sectional forces and motions are evaluated, and then, by integrating along the ship length, total force and moment are obtained which leads to corresponding instantaneous acceleration. By integration using a time marching scheme, velocity and displacement are obtained. The influence of the controlling parameters, such as number of sections and time step, on the accuracy and stability of the simulation in calm water, regular and irregular waves is investigated.The accuracy of the underlying mathematical model is investigated and the deficiencies identified. The optimum model is finally validated against the original model of Zarnick(1978) and the experiments of Fridsma (1969).

An extension of the model to be capable of simulating roll motion is proposed and implemented. This extension may be useful when the prediction of high speed planing motions in oblique seas is proposed. The initial validation process has been carried out but subjected to the full validity of application.

Moreover, as the original approach of the mathematical model was used in prediction of seaplane landing (Wagner, 1931), an additional aim and objective to the present PhD project is to find a novel technique to predict the loads on fuselage of an aircraft emergently landing (ditching) into the water. Experimental tests related to these simulations are planned and carried out in order to use their results as validation references to the modified mathematical model. The deliverable of the project is an analysis of optimization of the mathematical model capable of predicting loads and motions of high speed planing craft. As well as the implementation of capability of predicting impact loads and initial post-impact motions of aircraft ditching into the water.

Text
Final e-thesis for e-prints_Prin_Kanyoo_25771493.pdf - Other
Available under License University of Southampton Thesis Licence.
Download (15MB)

More information

Published date: September 2016
Organisations: University of Southampton, Fluid Structure Interactions Group

Identifiers

Local EPrints ID: 403070
URI: http://eprints.soton.ac.uk/id/eprint/403070
PURE UUID: c0a858f5-6779-4574-a166-01bd8af1b456
ORCID for Dominic Taunton: ORCID iD orcid.org/0000-0002-6865-089X

Catalogue record

Date deposited: 05 Dec 2016 11:59
Last modified: 16 Mar 2024 03:02

Export record

Contributors

Author: Prin Kanyoo
Thesis advisor: Dominic Taunton ORCID iD

Download statistics

Downloads from ePrints over the past year. Other digital versions may also be available to download e.g. from the publisher's website.

View more statistics

Atom RSS 1.0 RSS 2.0

Contact ePrints Soton: eprints@soton.ac.uk

ePrints Soton supports OAI 2.0 with a base URL of http://eprints.soton.ac.uk/cgi/oai2

This repository has been built using EPrints software, developed at the University of Southampton, but available to everyone to use.

We use cookies to ensure that we give you the best experience on our website. If you continue without changing your settings, we will assume that you are happy to receive cookies on the University of Southampton website.

×