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  1. Journal of Engineering Mathematics
  2. Journal of Engineering Mathematics : Volume 70
  3. Journal of Engineering Mathematics : Volume 70, Issue 1-3, July 2011
  4. Water waves in the time domain
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Journal of Engineering Mathematics : Volume 104
Journal of Engineering Mathematics : Volume 103
Journal of Engineering Mathematics : Volume 102
Journal of Engineering Mathematics : Volume 101
Journal of Engineering Mathematics : Volume 100
Journal of Engineering Mathematics : Volume 98
Journal of Engineering Mathematics : Volume 97
Journal of Engineering Mathematics : Volume 96
Journal of Engineering Mathematics : Volume 95
Journal of Engineering Mathematics : Volume 94
Journal of Engineering Mathematics : Volume 93
Journal of Engineering Mathematics : Volume 92
Journal of Engineering Mathematics : Volume 91
Journal of Engineering Mathematics : Volume 90
Journal of Engineering Mathematics : Volume 89
Journal of Engineering Mathematics : Volume 88
Journal of Engineering Mathematics : Volume 87
Journal of Engineering Mathematics : Volume 86
Journal of Engineering Mathematics : Volume 85
Journal of Engineering Mathematics : Volume 84
Journal of Engineering Mathematics : Volume 83
Journal of Engineering Mathematics : Volume 82
Journal of Engineering Mathematics : Volume 81
Journal of Engineering Mathematics : Volume 80
Journal of Engineering Mathematics : Volume 79
Journal of Engineering Mathematics : Volume 78
Journal of Engineering Mathematics : Volume 77
Journal of Engineering Mathematics : Volume 76
Journal of Engineering Mathematics : Volume 75
Journal of Engineering Mathematics : Volume 74
Journal of Engineering Mathematics : Volume 73
Journal of Engineering Mathematics : Volume 72
Journal of Engineering Mathematics : Volume 71
Journal of Engineering Mathematics : Volume 70
Journal of Engineering Mathematics : Volume 70, Issue 4, August 2011
Journal of Engineering Mathematics : Volume 70, Issue 1-3, July 2011
Preface
A brief history of mathematical ship-squat prediction, focussing on the contributions of E.O. Tuck
Detection of the electromagnetic field induced by the wake of a ship moving in a moderate sea state of finite depth
Free-surface elevation due to moving pressure distributions in three dimensions
Viscous and inviscid matching of three-dimensional free-surface flows utilizing shell functions
Unsteady three-dimensional sources for a two-layer fluid of finite depth and their applications
Analytical modeling of liquid sloshing in a two-dimensional rectangular tank with a slat screen
Water waves in the time domain
Wave propagation passing over a submerged porous breakwater
On tsunami and the regularized solitary-wave theory
The acceleration potential in fluid–body interaction problems
Potential-flow studies of steady two-dimensional jets, waterfalls, weirs and sprays
Stability of some stationary solutions to the forced KdV equation with one or two bumps
Estimation of wall effects on floating cylinders
A cylindrical Rayleigh–Taylor instability: radial outflow from pipes or stars
Planing plate with stagnation zone in the spoiler vicinity
The motion of the free-surface separation point during the initial stage of horizontal impulsive displacement of a floating circular cylinder
Mathematical embryology: the fluid mechanics of nodal cilia
Oscillating cylinder in viscous fluid: calculation of flow patterns and forces
Deformations during jet-stripping in the galvanizing process
Mathematical modeling and numerical simulation of wave-front flow on a vertical wall with surfactant effects
Extensional flow at low Reynolds number with surface tension
Journal of Engineering Mathematics : Volume 69
Journal of Engineering Mathematics : Volume 68
Journal of Engineering Mathematics : Volume 67
Journal of Engineering Mathematics : Volume 66
Journal of Engineering Mathematics : Volume 65
Journal of Engineering Mathematics : Volume 64
Journal of Engineering Mathematics : Volume 63
Journal of Engineering Mathematics : Volume 62
Journal of Engineering Mathematics : Volume 61
Journal of Engineering Mathematics : Volume 60
Journal of Engineering Mathematics : Volume 59
Journal of Engineering Mathematics : Volume 58
Journal of Engineering Mathematics : Volume 57
Journal of Engineering Mathematics : Volume 56
Journal of Engineering Mathematics : Volume 55
Journal of Engineering Mathematics : Volume 54
Journal of Engineering Mathematics : Volume 53
Journal of Engineering Mathematics : Volume 52
Journal of Engineering Mathematics : Volume 51
Journal of Engineering Mathematics : Volume 50
Journal of Engineering Mathematics : Volume 49
Journal of Engineering Mathematics : Volume 48
Journal of Engineering Mathematics : Volume 47
Journal of Engineering Mathematics : Volume 46
Journal of Engineering Mathematics : Volume 45
Journal of Engineering Mathematics : Volume 44
Journal of Engineering Mathematics : Volume 43
Journal of Engineering Mathematics : Volume 42
Journal of Engineering Mathematics : Volume 41
Journal of Engineering Mathematics : Volume 40
Journal of Engineering Mathematics : Volume 39
Journal of Engineering Mathematics : Volume 38
Journal of Engineering Mathematics : Volume 37
Journal of Engineering Mathematics : Volume 36
Journal of Engineering Mathematics : Volume 35
Journal of Engineering Mathematics : Volume 34
Journal of Engineering Mathematics : Volume 33
Journal of Engineering Mathematics : Volume 32
Journal of Engineering Mathematics : Volume 31

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Water waves in the time domain

Content Provider Springer Nature Link
Author McIver, M. McIver, P.
Copyright Year 2010
Abstract The initial-value problem for a structure floating on the surface of the sea is investigated under the assumptions of linear theory. Fourier transforms are used to connect the time- and frequency-domain representations of the coupled motion of the fluid and body. This allows the large-time asymptotics of the motion to be obtained from the singularity structure of the frequency-domain potential in the complex plane. Under certain initial conditions, the free motion of a body about a fixed, equilibrium position is shown not to exist for all time, and in this case the assumptions behind the linear theory are violated. For suitably moored structures, motion is found which is purely exponentially decaying in time and does not involve any oscillations.
Starting Page 111
Ending Page 128
Page Count 18
File Format PDF
ISSN 00220833
Journal Journal of Engineering Mathematics
Volume Number 70
Issue Number 1-3
e-ISSN 15732703
Language English
Publisher Springer Netherlands
Publisher Date 2010-07-31
Publisher Place Dordrecht
Access Restriction One Nation One Subscription (ONOS)
Subject Keyword Fourier transform Frequency domain Initial-value problem Structure motion Structure–wave interaction Analysis Applications of Mathematics Mechanics Numeric Computing Mathematical Modeling and Industrial Mathematics
Content Type Text
Resource Type Article
Subject Mathematics Engineering
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