Results of high-resolution, long-time numerical integrations of the unforced shallow-water equations on a rotating sphere are presented. A new accurate and efficient grid point method is used for these simulations, that allows to easily reach very high spatial resolutions (up to an equivalent T680 spectral truncation). It is found that, for small values of the Rossby deformation radius LD, the final quasi-steady states of the free evolution are characterized by the formation of robust westward (retrograde) equatorial jets, whose strengths and widths depend on LD and on the rotation speed. It is also shown that the presence of a westward equatorial jet is related to the global prevalence of anticyclonic vorticity
grantor: University of TorontoA new body of numerical methodology for the solution of hydr...
The origin of zonal jets on the jovian planets has long been a topic of scientific debate. In this p...
The representation of nonlinear shallow-water flows poses severe challenges for numerical modeling. ...
Results from a series of simulations of unforced turbulence evolving within a shallow layer of fluid...
The authors describe a numerical model for simulating shallow water flows on a rotating sphere. The ...
This thesis contains a thorough investigation of the properties of freely decaying turbulence in a r...
Over a large range of Rossby and Froude numbers, we investigate the dynamics of initially balanced d...
The shallow water equations in spherical geometry provide a first prototype for developing and testi...
International audienceWe use a quasi-geostrophic numerical model to study the turbulence of rotating...
Numerical simulations of the shallow water equations on rotating spheres produce mixtures of robust ...
A series of numerical experiments on the two-dimensional decaying turbulence is performed for a non-...
Simple, shallow-water models have been successful in reproducing two key observables in the atmosphe...
The paper derives the first known numerical shallow water model on the sphere using radial basis fun...
International audienceIn the general context of the geostrophic adjustment, we study the formation o...
To test the hypothesis that the zonal jets on Jupiter and Saturn result from energy injected by thun...
grantor: University of TorontoA new body of numerical methodology for the solution of hydr...
The origin of zonal jets on the jovian planets has long been a topic of scientific debate. In this p...
The representation of nonlinear shallow-water flows poses severe challenges for numerical modeling. ...
Results from a series of simulations of unforced turbulence evolving within a shallow layer of fluid...
The authors describe a numerical model for simulating shallow water flows on a rotating sphere. The ...
This thesis contains a thorough investigation of the properties of freely decaying turbulence in a r...
Over a large range of Rossby and Froude numbers, we investigate the dynamics of initially balanced d...
The shallow water equations in spherical geometry provide a first prototype for developing and testi...
International audienceWe use a quasi-geostrophic numerical model to study the turbulence of rotating...
Numerical simulations of the shallow water equations on rotating spheres produce mixtures of robust ...
A series of numerical experiments on the two-dimensional decaying turbulence is performed for a non-...
Simple, shallow-water models have been successful in reproducing two key observables in the atmosphe...
The paper derives the first known numerical shallow water model on the sphere using radial basis fun...
International audienceIn the general context of the geostrophic adjustment, we study the formation o...
To test the hypothesis that the zonal jets on Jupiter and Saturn result from energy injected by thun...
grantor: University of TorontoA new body of numerical methodology for the solution of hydr...
The origin of zonal jets on the jovian planets has long been a topic of scientific debate. In this p...
The representation of nonlinear shallow-water flows poses severe challenges for numerical modeling. ...