Geoscience Reference
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and basic-state temperature parameters in thermally driven
rotating luids, J. Atmos. Sci. , 37 , 2577-2599.
Pfeffer, R. L., S. Applequist, R. Kung, C. Long, and G. Buzyna
(1997), Progress in characterizing the route to geostrophic
turbulence and redesigning thermally driven rotating annulus
experiments, Theor. Comput. Fluid Dyn. , 9 , 253-267.
Phillips, N. A. (1951), A simple three-dimensional model for the
study of large-scale extratropical flow patterns, J. Meteor. , 8 ,
381-394.
Plumb, R. A. (1977), The stability of small amplitude Rossby
waves in a channel, J. Fluid Mech. , 80 , 705-720.
Pogoreltsev, A., A. Kanukhina, E. Suvorova, and E. Savenkova
(2009), Variability of planetary waves as a signature of pos-
sible climatic changes, J. Atmos. Solar-Terrestrial Phys. , 71
(14-15), 1529-1539, doi:10.1016/j.jastp.2009.05.011.
Randriamampianina, A., and E. Crespo Del Arco (2014), High
resolution method for direct numerical simulation of the
instability and transition in a baroclnic cavity, in Modelling
Atmospheric and Oceanic Flow: Insights from Laboratory
Experiments and Numerical Simulations ,editedbyT.von
Larcher and P. D. Williams, AGU, Washington, D.C.
Randriamampianina, A., W.-G. Früh, P. L. Read, and
P. Maubert (2006), Direct numerical simulations of bifur-
cations in an air-filled rotating baroclinic annulus, J. Fluid
Mech. , 561 , 359-389.
Read, P. (2003), A combined laboratory and numerical
study of heat transport by baroclinic eddies and asixym-
metric flows, J. Fluid Mech. , 489 , 301-323, doi:10.1017/
S002211200300524X.
Read, P. L., M. J. Bell, D. W. Johnson, and R. M. Small (1992),
Quasi-periodic and chaotic flow regimes in a thermally-
driven, rotating fluid annulus, J. Fluid Mech. , 238 , 599-632.
Read, P. L., P. Maubert, A. Randriamampianina, and
W.-G. Früh (2008), Direct numerical simulation of tran-
sitions towards structural vacillation in an air-filled, rotating,
baroclinic annulus, Phys. Fluids , 20 , 044107, 1-17.
Schnaubelt, M., and F. H. Busse (1992), Convection in a rotating
cylindrical annulus: Part 3. Vacillating and spatially modu-
lated flows, J. Fluid Mech. , 245 , 155-173.
Sitte, B., and C. Egbers (2000), Higher order dynamics of baro-
clinic waves, in Physics of Rotating Fluids ,editedbyC.Egbers
and G. Pfister, pp. 355-375, Springer Verlag, Berlin, Heidel-
berg, and New York.
Smith, R. K. (1974), On limit cycles and vacillating baroclinic
waves, J. Atmos. Sci. , 31 , 2008-2011.
Son, S., and S. Lee (2006), Preferred modes of variability and
their relationship with climate change, J. Climate , 19 (10),
2063-2075, doi:10.1175/JCLI3705.1.
Studer, S., K. Hocke, and N. Kämpfer (2012), Intraseasonal
oscillations of stratospheric ozone above Switzerland, J.
Atmos. Solar-Terrestrial Phys. , 74 , 180-198, doi:10.1016/j.
jastp.2011.10.020.
Tamaki, K., and K. Ukaji (1985), Radial heat transport and
azimuthally averaged temperature fields in a differentially
heated rotating fluid annulus undergoing amplitude vacilla-
tion, J. Met. Soc. Japan , 63 , 168.
Tamaki, K., and K. Ukaji (1993), Characteristics of tilted-
trough vacillation in a differentially heated rotating fluid
annulus, J. Met. Soc. Japan , 71 , 553-566.
von Larcher, T., and C. Egbers (2005), Experiments on tran-
sitions of baroclinic waves in a differentially heated rotating
annulus, Nonlin. Proc. Geophys. , 12 (6), 1033-1041.
Waite, M., and P. Bartello (2006), The transition from
geostrophic to stratified turbulence, J. Fluid Mech. , 568 ,
89-108.
Watterson, I. (2001), Zonal wind vacillation and its interac-
tion with the ocean: Implications for interannual variability
and predictability, J. Geophys. Res. Atmos. , 106 (D20), 23,965-
23,975, doi:10.1029/2000JD000221.
Weng, H.-Y., and A. Barcilon (1987), Wave structure and evo-
lution in baroclinic flow regimes, Q. J. R. Met. Soc. , 113 ,
1271-1294.
Weng, H.-Y., and A. Barcilon (1988), Wavenumber transition
and wavenumber vacillation in Eady-type baroclinic flows,
Q. J. R. Met. Soc. , 114 , 1253-1269.
Weng, H.-Y., A. Barcilon, and J. Magnan (1986), Transi-
tions between baroclinic flow regimes, J. Atmos. Sci. , 43 ,
1760-1777.
White, H. D., and E. L. Koschmieder (1981), Convection in
a rotating, laterally heated annulus. Pattern velocities and
amplitude oscillations, Geophys. Astrophys. Fluid Dyn. , 18 ,
301-320.
Young, R. M. B., and P. L. Read (2008), Flow transitions resem-
bling bifurcations of the logistic map in simulations of the
baroclinic rotating annulus, Phys. D Nonlin. Phenom. , doi:10.
1016/j.physd.2008.02.014.
Zakharov, V. (1968), Stability of periodic waves of finite ampli-
tude on the surface of a deep fluid, J. Appl. Mech. Tech. Phys. ,
9 , 190-194.
 
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