POD analysis of baroclinic wave flows in the thermally-driven, rotating annulus experiment

Physics and Chemistry of the Earth, Part B: Hydrology, Oceans and Atmosphere

Volumn 24, Issue 5, 1999, Pages 449-453

  Stephen, A V ^a   Moroz, I M ^a   Read, P L ^a  

^a UNIVERSITY OF OXFORD   (United Kingdom)

Author keywords

[No Author keywords available]

Indexed keywords

COMPUTATIONAL FLUID DYNAMICS; FLOW MODELING; WAVE THEORY;

BAROCLINIC WAVE; EMPIRICAL ANALYSIS; FLOW MODELING; ROTATING FLUID; SPATIOTEMPORAL ANALYSIS;

EID: 0032861272     PISSN: 14641909     EISSN: None     Source Type: Journal    
DOI: 10.1016/S1464-1909(99)00027-1     Document Type: Article

References (17)

1. Aubry, N., Holmes, P., Lumley, J. L., and Stone, E., The dynamics of coherent structures in the wall region of a turbulent boundary layer., J. Fluid Mech., 192, 115-173, 1988.
2. Aubry, N., Guyonnet, R., and Lima, R., Spatiotemporal analysis of complex signals: Theory and applications., J. Statist. Phys., 64, 683-739, 1991.
3. Dalziel, S. B., Decay of rotating turbulence: Some particle tracking experiments., Appl. Scien. Res., 49, 217-244, 1992.
4. Dalziel, S. B., Rayleigh-taylor instability: Experiments with image analysis., Dyn. Atmos. Oceans., 20, 127-153, 1993.
5. Doedel, E., AUTO, a program for the automatic bifurcation analysis of autonomous systems., Cong. Numer., 30, 265-284, 1981.
6. Hide, R. and Mason, P. J., Sloping convection in a rotating fluid., Adv. Phys., 24, 47-100, 1975.
7. Klein, P., Transitions to chaos in unstable baroclinic systems: A review., Fluid Dyn. Res., 5, 235-254, 1990.
8. Loève, M., Probability Theory., Van-Nostrand, New York, 1955.
9. Lorenz, E. N., Deterministic nonperiodic flow., J. Atmos. Sci., 20, 130-141, 1963.
10. Lovegrove, A. F., Bifurcations and Instabilities in Rotating Two-layer Fluids., Ph.D. thesis. University of Oxford, 1998.
11. Lumley, J., The structure of inhomogeneous turbulent flows., in Atmospheric Turbulence and Radio Wave Propagation., edited by A. M. Yaglom and V. I. Takarski, pp. 166-178, Nauka, Moscow, 1967.
12. Mundt, M. D. And Hart, J. E., Secondary instability, eof reduction, and the transition to baroclinic chaos., Physica D, 78, 65-92, 1994.
13. Mundt, M. D., Brummell, N. H. and Hart, J. E., Linear and nonlinear baroclinic instability with rigid sidewalls., J. Fluid Mech., 291, 109-138, 1995.
14. Pedlosky, J., Geophysical Fluid Dynamics., Springer-Verlag, Berlin, 1979.
15. Pedlosky, J. and Klein, P., The nonlinear dynamics of slightly supercritical baroclinic jets., J. Atmos. Sci., 48, 1276-1286, 1991.
16. Read, P. L., Bell, M. J., Johnson, D. W., and Small, R. M., Quasi-periodic and chaotic flow regimes in a thermally driven, rotating fluid annulus., J. Fluid Mech., 238, 599-632, 1992.
17. Yoshida, A. and Hart, J. E., A numerical study of baroclinic chaos., Geophys.Astrophys.Fluid Dyn., 37, 1-56, 1986.