P
Peter J. Bryant
Researcher at University of Canterbury
Publications - 19
Citations - 373
Peter J. Bryant is an academic researcher from University of Canterbury. The author has contributed to research in topics: Wavelength & Equations of motion. The author has an hindex of 11, co-authored 19 publications receiving 357 citations.
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Periodic waves in shallow water
TL;DR: In this article, an investigation into the evolution from a sinusoidal initial wave train, of long periodic waves of small but finite amplitude propagating in one direction over water in a uniform channel is made, and the spatially periodic surface displacement is expanded in a Fourier series with time-dependent coefficients.
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Different forms for nonlinear standing waves in deep water
TL;DR: In this paper, the stability of the Stokes standing wave is investigated for small to moderate wave energies by numerical computation of their evolution, starting from the standing wave solution whose only initial disturbance is the numerical error.
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Breakdown to chaotic motion of a forced, damped, spherical pendulum
TL;DR: In this paper, a pendulum is forced by a sinusoidal, coplanar oscillation of its pivot, moving in nonplanar oscillations near the downward vertical from the pivot.
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Nonlinear progressive free waves in a circular basin
TL;DR: In this article, a nonlinear analysis is presented of waves propagating around the free surface of water contained in a circular basin of finite uniform depth, where it is shown that multiple families of free-wave solutions, each family having a different set of resonating wave components, are associated with each of the water depths at which resonance occurs.
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On a periodically forced, weakly damped pendulum. Part 3: Vertical forcing
Peter J. Bryant,John W. Miles +1 more
TL;DR: In this paper, the phase-locked solutions of the differential equation governing planar motion of a weakly damped pendulum forced by a prescribed, vertical acceleration eg sin ωt of its pivot, where ω and t are dimensionless, and the unit of time is the reciprocal of the natural frequency.