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Geophysical & Astrophysical Fluid Dynamics Volume 54, 1990 - Issue 1-2
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Original Articles

Multiple states for quasi-geostrophic channel flows

Fausto Cattaneo Department of Astrophysical, Planetary, and Atmospheric Sciences, University of Colorado, Boulder, CO 80309, USA; Joint Institute for Laboratory Astrophysics, University of Colorado
&
John E. Hart Department of Astrophysical, Planetary, and Atmospheric Sciences, University of Colorado, Boulder, CO 80309, USA
Pages 1-33 | Published online: 19 Aug 2006

Citations (11)

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Read on this site (3)

F. Chomé, S. Vannitsem & C. Nicolis. (1999) Dynamics, statistics and predictability of a simple limited-area forecasting model. Tellus A: Dynamic Meteorology and Oceanography 51:2, pages 222-232.
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NicholasH. Brummell & J.E. Hart. (1993) High Rayleigh number β-convection. Geophysical & Astrophysical Fluid Dynamics 68:1-4, pages 85-114.
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StephenR. Lewis. (1992) A quasi-geostrophic numerical model of a rotating internally heated fluid. Geophysical & Astrophysical Fluid Dynamics 65:1-4, pages 31-55.
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Articles from other publishers (8)

Paul D. Williams & Christopher W. Kelsall. (2015) The Dynamics of Baroclinic Zonal Jets*. Journal of the Atmospheric Sciences 72:3, pages 1137-1151.
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PAUL D. WILLIAMS, PETER L. READ & THOMAS W. N. HAINE. (2010) Testing the limits of quasi-geostrophic theory: application to observed laboratory flows outside the quasi-geostrophic regime. Journal of Fluid Mechanics 649, pages 187-203.
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P. D. Williams, T. W. N. Haine, P. L. Read, S. R. Lewis & Y. H. Yamazaki. (2009) QUAGMIRE v1.3: a quasi-geostrophic model for investigating rotating fluids experiments. Geoscientific Model Development 2:1, pages 13-32.
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F. CHOMÉ & C. NICOLIS. (2011) LIMITED AREA WEATHER PREDICTION MODELS VIEWED AS DYNAMICAL SYSTEMS. International Journal of Bifurcation and Chaos 09:05, pages 831-842.
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S. Vannitsem & C. Nicolis. (2012) Dynamics of fine scale variables versus averaged observables in a simplified thermal convection model. Journal of Geophysical Research: Atmospheres 100:D8, pages 16367-16375.
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Michael D. Mundt & John E. Hart. (1994) Secondary instability, EOF reduction, and the transition to baroclinic chaos. Physica D: Nonlinear Phenomena 78:1-2, pages 65-92.
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. (2012) Predictability experiments on a simplified thermal convection model: The role of spatial scales. Journal of Geophysical Research: Atmospheres 99:D5, pages 10377-10385.
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M. G. M. Gomes & G. P. King. (1992) Bistable chaos. II. Bifurcation analysis. Physical Review A 46:6, pages 3100-3110.
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