Geoscience Reference
In-Depth Information
Danabasoglu, G., J. C. McWilliams, and P. Gent (1994), The role
of mesoscale tracer transports in the global ocean circulation,
Science
,
264
, 1123-1126.
Davies, T. V. (1959), On the forced motion due to heating of a
deep rotating liquid in an annulus,
J. Fluid Mech.
,
5
, 593-621.
Del Genio, A., and R. J. Suozzo (1987), A comparative study of
rapidly and slowly rotating circulation regimes in a terrestrial
general circulation model,
J. Atmos. Sci.
,
44
, 973-986.
Drazin, P. G. (1970), Non-linear baroclinic instability of a con-
tinuous zonal flow,
Quart. J. R. Meteor. Soc.
,
96
, 667-676.
Drazin, P. G. (1978), Variations on a theme of eady, in
Rotating Fluids in Geophysics
,editedbyP.H.Robertsand
A. M. Soward, pp. 139-169, Academic Press, London and
New York.
Esler, J. G., and B. T. Willcocks (2012), Nonlinear baroclinic
equilibration at finite supercriticality,
Geophys. Astrophys.
Fluid Dyn.
,
106
, 320-350.
Exner, F. M. (1923), Uber die bildung von windhosen und
zyklonen,
SitzungsberderAkad.derWiss.Wien
,
Abt.IIa,132
,
1-16.
Farmer, D., J. Hart, and P. Weidman (1982), A phase space
analysis of baroclinic flow,
Phys. Lett.
,
91A
, 22-24.
Fein, J. (1973), An experimental study of the effects of the
upper boundary condition on the thermal convection in a
rotating cylindrical annulus of water,
Geophys. Fluid Dyn.
,
5
,
213-248.
Fein, J. S. (1978),
Boundary Layers in Homogeneous and
Stratified-Rotating Fluids
, Univ. Presses of Florida,
Tallahasee, Fla.
Fein, J. S., and R. L. Pfeffer (1976), An experimental study of the
effects of prandtl number on thermal convection in a rotat-
ing, differentially heated cylindrical annulus of fluid,
J. Fluid
Mech.
,
75
, 81-112.
Fjørtoft, R. (1953), On the changes in the spectral distribution of
kinetic energy for two-dimensional nondivergent flow,
Tellus
,
5
, 225-230.
Fowler, A. C., J. D. Gibbon, and M. J. McGuinness (1982), The
complex Lorenz equations,
Physica D
,
4
, 139-163.
Friedlander, S. (1980),
An Introduction to the Mathematical The-
ory of Geophysical Fluid Dynamics
, North Holland, Amster-
dam, The Netherlands.
Früh, W. G., and P. L. Read (1997), Wave interactions and
the transition to chaos of baroclinic waves in a thermally
driven rotating annulus,
Phil. Trans. Roy. Soc. London
,
A355
,
101-153.
Fultz, D. (1951), Experimental analogies to atmospheric
motions, in
Compendium of Meteorology
,editedbyT.F.
Malone, Am. Meteorol. Soc., New York.
Geisler, J. E., E. J. Pitcher, and R. C. Malone (1983), Rotating-
fluid experiments with an atmospheric general circulation
model,
J. Geophys. Res.
,
88
, 9706-9716.
Gent, P. R., and J. C. McWilliams (1990), Isopycnal mixing in
ocean circulation models,
J. Phys. Oceanogr.
,
20
, 150-155.
Gent, P. R., J. Willebrand, T. J. Mcdougall, and J. C. McWilliams
(1995), Parameterizing eddy-induced tracer transports in
ocean circulation models,
J. Phys. Oceanogr.
,
25
, 463-474.
Gibbon, J. D., and M. J. McGuinness (1980), A derivation of
the Lorenz equations for some unstable dispersive physical
systems,
Phys. Lett.
,
77A
, 295-299.
Gill, A. E. (1966), The boundary-layer regime for convection in
a rectangular cavity,
J. Fluid Mech.
,
26
, 515-536.
Green, J. S. A. (1970), Transfer properties of the large-scale
eddies and the general circulation of the atmosphere,
Quart.
J. R. Met. Soc.
,
96
, 157-185.
Grotjahn, R. (1984a), Baroclinic instability in a long wave envi-
ronment. Part i. Review,
Quart. J. R. Meteor. Soc.
,
110
,
663-668.
Grotjahn, R. (1984b), Baroclinic instability in a long wave envi-
ronment. Part ii. Ageostrophic energy conversions,
Quart.
J. R. Meteor. Soc.
,
110
, 669-693.
Haine, T. W. N., and J. C. Marshall (1998), Gravitational, sym-
metric and baroclinic instability of the ocean mixed layer,
J. Phys. Oceanogr.
,
28
, 534-658.
Harlander, U., T. von Larcher, Y. Wang, and C. Egbers (2011),
PIV- and LDV-measurements of baroclinic wave interac-
tions in a thermally driven rotating annulus,
Exp. Fluids
,
51
,
37-49.
Hart, J. E. (1972), A laboratory study of baroclinic instability,
Geophys. Fluid Dyn.
,
3
, 181-209.
Hart, J. E. (1979), Finite amplitude baroclinic instability,
Ann.
Rev. Fluid Mech.
,
11
, 147-172.
Hart, J. E. (1980), An experimental study of nonlinear baroclinic
instability and mode selection in a large basin,
Dyn. Atmos.
Oceans
,
4
, 115-135.
Hart, J. E. (1981), Wavenumber selection in nonlinear baroclinic
instability,
J. Atmos. Sci.
,
38
, 400-408.
Hart, J. E. (1985), A laboratory study of baroclinic chaos on the
f-plane,
Tellus
,
37A
, 286-296.
Hart, J. E. (1986), A model for the transition to baroclinic chaos,
Physica D
,
20
, 350-362.
Hide, R. (1958), An experimental study of thermal convection
in a rotating fluid,
Phil. Trans. R. Soc. Lond.
,
A250
, 441-478.
Hide, R. (1970), Some laboratory experiments on free ther-
mal convection in a rotating fluid subject to a horizontal
temperature gradient and their relation to the theory of the
global atmospheric circulation, in
The Global Circulation of
the Atmosphere Joint Conference, 25-29 August 1969
, edited
by G. A. Corby, Royal Meteorol. Soc., London.
Hide, R., and P. J. Mason (1970), Baroclinic waves in a rotating
fluid subject to internal heating,
Phil. Trans. R. Soc. Lond.
,
A268
, 201-232.
Hide, R., and P.J. Mason (1975), Sloping convection in a rotating
fluid,
Adv. Phys.
,
24
, 47-100.
Hide, R., P. J. Mason, and R. A. Plumb (1977), Thermal convec-
tion in a rotating fluid subject to a horizontal temperature gra-
dient: Spatial and temporal characteristics of fully developed
baroclinic waves,
J. Atmos. Sci.
,
34
, 930-950.
Hignett, P. (1982), A note on the heat transfer by the axisymmet-
ric thermal convection in a rotating fluid annulus,
Geophys.
Astrophys. Fluid Dyn.
,
19
, 293-299.
Hignett,P.,A.Ibbetson,andP.D.Killworth(1981),Onrotat-
ing thermal convection driven by non-uniform heating from
below,
J. Fluid Mech.
,
109
, 161-187.
Hignett,P.,A.A.White,R.D.Carter,W.D.N.Jackson,and
R. M. Small (1985), A comparison of laboratory measure-
ments and numerical simulations of baroclinic wave flows in
a rotating cylindrical annulus,
Quart. J. R. Meteor. Soc.
,
111
,
131-154.
