2015
DOI: 10.1063/1.4936869
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Inertia-gravity wave radiation from the merging of two co-rotating vortices in the f-plane shallow water system

Abstract: Inertia-gravity wave radiation from the merging of two co-rotating vortices is investigated numerically in a rotating shallow water system in order to focus on cyclone–anticyclone asymmetry at different values of the Rossby number (Ro). A numerical study is conducted on a model using a spectral method in an unbounded domain to estimate the gravity wave flux with high accuracy. Continuous gravity wave radiation is observed in three stages of vortical flows: co-rotating of the vortices, merging of the vortices, … Show more

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Cited by 3 publications
(12 citation statements)
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“…Moreover, cyclone-anticyclone asymmetry in IGWs from a corotating vortex pair has been recently found (Sugimoto et al 2015). This asymmetry was also reported by the numerical simulation of a vortex merger (Sugimoto 2015; note that Pallàs-Sanz and Viúdez (2008) investigated spontaneous IGW radiation in a vortex merger for the first time). However, since analytical derivation was performed only for an idealized case of a co-rotating point vortex pair, and numerical verifications were done for cases of a co-rotating vortex pair and its merger as a numerical extension, it is not evident whether this asymmetry appears in complicated vortical flows.…”
Section: Introductionsupporting
confidence: 56%
“…Moreover, cyclone-anticyclone asymmetry in IGWs from a corotating vortex pair has been recently found (Sugimoto et al 2015). This asymmetry was also reported by the numerical simulation of a vortex merger (Sugimoto 2015; note that Pallàs-Sanz and Viúdez (2008) investigated spontaneous IGW radiation in a vortex merger for the first time). However, since analytical derivation was performed only for an idealized case of a co-rotating point vortex pair, and numerical verifications were done for cases of a co-rotating vortex pair and its merger as a numerical extension, it is not evident whether this asymmetry appears in complicated vortical flows.…”
Section: Introductionsupporting
confidence: 56%
“…(27) and (28) [22,23]. Furthermore, additional numerical simulations have been performed for the cases of merging of (equal or unequal) vortices, in which analytical solution cannot be derived [24,25]. In this section, the results of numerical simulation as well as model settings are introduced.…”
Section: Numerical Simulationmentioning
confidence: 99%
“…Then the phenomena on a two-dimensional unbounded plane can be calculated on a sphere with an ordinary spectral method of spherical harmonics by this mapping. Since grid points are arranged nonuniformly (many grid points are positioned in the near field of vortical flows, while few are in the far field of gravity waves), this method enables us to simulate nonlinear interactions between vortical flows and gravity waves with high accuracy [22][23][24][25].…”
Section: Model Settingsmentioning
confidence: 99%
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