2015
DOI: 10.1016/j.pocean.2015.04.008
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Surface dispersion in the Gulf of California

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Cited by 12 publications
(2 citation statements)
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“…For a random process the integral converges as R ii (t) drops to zero. In practice, the integral time is usually calculated by integrating the autocorrelation function up to the first zero crossing time t Z (Poulain and Niiler, 1989;Zavala Sansón, 2015)…”
Section: R T U T U T Dtmentioning
confidence: 99%
“…For a random process the integral converges as R ii (t) drops to zero. In practice, the integral time is usually calculated by integrating the autocorrelation function up to the first zero crossing time t Z (Poulain and Niiler, 1989;Zavala Sansón, 2015)…”
Section: R T U T U T Dtmentioning
confidence: 99%
“…Despite the baroclinicity of the oceanic currents and eddies, most concepts from the 2D turbulence theory were shown to largely apply to geostrophic turbulence (Charney, 1971; McWilliams, 1989; Rhines, 1979), and the theory of particle dispersion in 2D turbulent flows has provided a solid background for the study of passive tracer evolution in the ocean (Babiano et al., 1990; Batchelor, 1952; Bennett, 1987; Kraichnan, 1967; LaCasce, 2008; Lin, 1972; Lundgren, 1981). Lagrangian experiments, involving the release of large numbers of satellite‐tracked drifting buoys in pairs or triplets, and studying their relative movement as turbulent advection separates them, have successfully applied these concepts to reveal the turbulent regimes occurring over a variety of time and space scales in the ocean (Colin de Verdiere, 1983; Davis, 1991; LaCasce & Ohlmann, 2003; Ollitrault et al., 2005; Zavala Sansón, 2015, among many).…”
Section: Introductionmentioning
confidence: 99%