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Robert T. Guza

Researcher at Scripps Institution of Oceanography

Publications -  226
Citations -  14708

Robert T. Guza is an academic researcher from Scripps Institution of Oceanography. The author has contributed to research in topics: Surf zone & Wind wave. The author has an hindex of 66, co-authored 223 publications receiving 13664 citations. Previous affiliations of Robert T. Guza include University of California, Berkeley & Washington State University.

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Transformation of wave height distribution

TL;DR: In this paper, the authors reviewed earlier models of random wave transformation and described the transformation of waves, including dissipation due to breaking and bottom friction, by an energy flux balance model, and compared results from random wave experiments in the laboratory and from an extensive set of field measurements.
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Edge waves and beach cusps

TL;DR: In this paper, the spacings of some cusps formed under reflective wave conditions both in the laboratory and in certain selected natural situations are shown to be consistent with models hypothesizing formation by either (1) subharmonic edge waves (period twice that of the incident waves) of zero mode number or (2) synchronous edge waves of low mode.
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Observations of sand bar evolution on a natural beach

TL;DR: Waves, currents, and the location of the seafloor were measured on a barred beach for about 2 months at nine locations along a cross-shore transect extending 255 m from 1 to 4 m water depth as discussed by the authors.
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Swash oscillations on a natural beach

TL;DR: In this paper, run-up energy spectra at wind wave frequencies show an ƒ−3 dependence and energy levels that are independent of incident wave height, which suggests saturation.
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Observations of bispectra of shoaling surface gravity waves

TL;DR: In this paper, the authors elucidated the nonlinear dynamics of waves shoaling between 9 and 1 m water depths via the bispectrum and found that the biphase values associated with significant bicoherence levels in 9 m depth are consistent with Stokes-like nonlinearities, but as the water depth decreases the waves evolve through a slightly skewed shape somewhat asymmetrical to a vertical axis toward a highly asymmetrical unskewed sawtooth shape.