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The longest-lasting 2023 western North American heat wave was fueled by the record-warm Atlantic Ocean. [PDF]
Lopez H, Lee SK, West R, Kim D, Jia L.
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Unfolding North American spring weather extremes along a scale ladder. [PDF]
Hwang J, You Z, Deng Y, Kim H.
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Subpolar North Atlantic decadal cooling may have aggravated recent Eastern Siberian wildfires. [PDF]
Zeng Y +6 more
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Characterizing the dynamics of multi-scale global high impact weather events. [PDF]
Frank LR +3 more
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Nonlinear Rossby waves in zonally varying flow under generalized beta approximation
Dynamics of Atmospheres and Oceans, 2019We investigate the dynamics of nonlinear Rossby waves in zonally varying background jet flow under generalized beta approximation. Potential forcing, topography and dissipation are all included as influential physical factors. We derive a new modified (2
Ruigang Zhang, Liangui Yang
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A new model equation for nonlinear Rossby waves and some of its solutions
Physics Letters, Section A: General, Atomic and Solid State Physics, 2019In this paper, we investigate the ( 2 + 1 ) dimensional nonlinear Rossby waves under non-traditional approximation. Using the asymptotic methods of multiple scales and weak nonlinear perturbation expansions, we derive a new modified Zakharov–Kuznetsov ...
Ruigang Zhang +2 more
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Dynamics of nonlinear Rossby waves in zonally varying flow with spatial-temporal varying topography
Applied Mathematics and Computation, 2019In the present work, we investigate the dynamics of nonlinear Rossby waves in zonally varying background current under generalized beta approximation.
Xiaojun Yin +2 more
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Rossby waves with the change of β
Applied Mathematics and Mechanics (English Edition), 1992The variation of the Rossby parameter \(\beta\) with latitude is considered, and the parameter \(\gamma=-{d\beta\over dy}\) is introduced. It is seen that the effect of \(\gamma\) is remarkable in the high latitude regions.
Liu, Shikuo, Tan, Benkui
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Geophysical and Astrophysical Fluid Dynamics, 1994
Abstract An analytical spectral model of the barotropic divergent equations on a sphere is developed using the potential-stream function formulation and the normal modes as basic functions. Explicit expressions of the coefficients of nonlinear interaction are obtained in the asymptotic case of a slowly rotating sphere, i.e. when the normal modes can be
Jacques Vanneste
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Abstract An analytical spectral model of the barotropic divergent equations on a sphere is developed using the potential-stream function formulation and the normal modes as basic functions. Explicit expressions of the coefficients of nonlinear interaction are obtained in the asymptotic case of a slowly rotating sphere, i.e. when the normal modes can be
Jacques Vanneste
exaly +2 more sources

