Mass transport for Pollard waves

Kluczek, Mateusz; Stuhlmeier, Raphael

doi:10.1080/00036811.2020.1766029

Cited by 8 publications

(2 citation statements)

References 21 publications

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“…[31,35]). One definition of the Lambert W -function is given as the solution of the general relation x = q + re sx ⇒ x = q − 1 s W (−rse qs ) where q, r and s may complex be constants, (see [25,27] for further applications of the Lambert function in the hydrodynamic setting).…”

Section: Elliptical Pathsmentioning

confidence: 99%

Particle paths in equatorial flows

Lyons¹

2022

CPAA

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<p style='text-indent:20px;'>We investigate particle trajectories in equatorial flows with geophysical corrections caused by the earth's rotation. Particle trajectories in the flows are constructed using pairs of analytic functions defined over the labelling space used in the Lagrangian formalism. Several classes of flow are investigated, and the physical regime in which each is valid is determined using the pressure distribution function of the flow, while the vorticity distribution of each flow is also calculated and found to be effected by earth's rotation.</p>

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Section: Elliptical Pathsmentioning

confidence: 99%

Particle paths in equatorial flows

Lyons¹

2022

CPAA

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Section: Elliptical Pathsmentioning

confidence: 99%

Particle paths in equatorial flows

Lyons

2022

Preprint

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We investigate particle trajectories in equatorial flows with geophysical corrections caused by the earth's rotation. Particle trajectories in the flows are constructed using pairs of analytic functions defined over the labelling space used in the Lagrangian formalism. Several classes of flow are investigated, and the physical regime in which each is valid is determined using the pressure distribution function of the flow, while the vorticity distribution of each flow is also calculated and found to be effected by earth's rotation.

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Nonlinear Water Waves and Wave–Current Interactions at Arbitrary Latitude

Ionescu-Kruse

2024

Advances in Mathematical Fluid Mechanics

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Mass transport for Pollard waves

Cited by 8 publications

References 21 publications

Particle paths in equatorial flows

Particle paths in equatorial flows

Particle paths in equatorial flows

Nonlinear Water Waves and Wave–Current Interactions at Arbitrary Latitude

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