Geoscience Reference
In-Depth Information
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. R. Soc. Lond. A
,
355
, 101-153.
Fultz, D. (1961), Development in controlled experiments on
larger scale geophysical problems,
Adv. Geophys.
, 1-104.
Fuselier, E. J. and G. B. Wright (2009), Stability and error esti-
mates for vector field interpolation and decomposition on the
sphere with RBFs,
SIAM J. Num. Anal.
,
47
, 3213-3239.
Gyüre, B., I. Bartos, and I. M. Jánosi (2007), Nonlinear statistics
of daily temperature fluctuations reproduced in a laboratory
experiment,
Phys. Rev. E
,
76
, 037,301.
Harlander, U. (2005), A high latitude quasigeostrophic delta
plane model derived from spherical geometry,
Tellus
,
57A
,
43-54.
Harlander, U., R. Faulwetter, K. Alexandrov, and C. Egbers
(2009a), Estimating local instabilities from data with applica-
tion to geophysical lows,
AdvancesinTurbulenceXII,Springer
Proceedings in Physics
,
132
, 163-167.
Harlander, U., H. Ridderinkhof, M. W. Schouten, and W. P. M.
De Ruijter (2009b), Long term observations of transport,
eddies, and Rossby waves in the Mozambique Channel,
J. Geo-
phys. Res.
,
114
, C02003, doi:10.1029/2008JC004846.
Harlander, U., Th. von Larcher, Y. Wang, and C. Egbers (2011),
PIV- and LDV-measurements of baroclinic wave interactions
in a thermally driven rotating annulus,
Exp. Fluids
,
51
, 37-49,
doi:10.1007/s00348-009-0792-5.
Harlander, U., J. Wenzel, K. Alexandrov, Y. Wang, and C. Egbers
(2012a), Simultaneous PIV- and thermography-measurements
of partially blocked flow in a heated rotating annulus.
Exp.
Fluids
,
52
, 1077-1085, doi:10.1007/s00348-011-1195-y.
Harlander, U., G. B. Wright, and C. Egbers (2012b), Recon-
struction of the 3D flow field in a differentially heated rotat-
ing annulus by synchronized particle image velocimetry and
infrared thermography measurements,
16th Int. Symp. on
Appl. of Laser Techniques to Fluid Mech., Lisbon, Portugal
,
9-12 July, 16:4.5.1.
Hasselmann, K. F. (1988), PIPS and POPS: The reduction of
complex dynamical systems using principal interaction and
oscillation patterns,
J. Geophys. Res.
,
93
, 11015-11021.
Hide, R. (1958), An experimental study of thermal convection
in a rotating fluid,
Phil. Trans. R. Soc. Lond. A
,
250
, 441-478.
Hide, R. and P. J. Mason (1970), Baroclinic waves in a rotating
fluid subject to internal heating,
Phil. Trans. Roy. Soc. Lond.
A
,
268
, 201-232.
Hide, R. (2010), A path of discovery in geophysical fluid dynam-
ics,
Astron. Geophys.
,
51
, 4.16-4.23.
Hignett, P., A. A. White, R. D. Carter, W. D. Jackson, and
R. M. Small (1985), A comparison of laboratory measure-
ments and numerical simulations of baroclinic wave flows in
a rotating cylindrical annulus,
Q. J. Roy. Meteor. Soc.
,
111
,
131-154.
Holmes, P., J. L. Lumley, and G. Berkooz (1996),
Turbu-
lence, Coherent Structures, Dynamical Systems and Symmetry
,
Cambridge University Press, Cambridge.
Elsner J. B., and A. A. Tsonis (1996),
Singular Spectrum Analy-
sis: A New Tool in Time Series Analysis
, Plenum, New York.
Kaiser, J. A. C. (1970), Rotating deep annulus convection 2. wave
instabilities, vertical stratification and associated theories.
Tellus
,
22
, 275-287.
Kalnay, E. (2002),
Data Assimilation and Predictability
.
Cambridge University Press, Cambridge.
Lewis, G. M. and W. Nagata (2004), Linear stability analysis for
the differentially heated rotating annulus,
Geophys. Astrophys.
Fluid Dyn.
,
98
, 279-299.
Lindzen, R. S., B. Farrell, and D. Jacqmin (1982), Vacillation
due to wave interference: Applications to the atmosphere and
to annulus experiments,
J. Atmos. Sci.
,
39
, 14-23.
Lorenz, E. N. (1956), Empirical orthogonal functions and sta-
tistical weather prediction. Scientific Report No. 1, Statistical
Forecasting Project. Air Force Research Laboratories, Office
of Aerospace Research, USAF, Bedford, MA.
Lorenz, E. N. (1962), Simplified dynamic equations applied to
the rotating-basin experiments.
J. Atmos. Sci.
,
19
, 39-51.
Lorenz, E. N. (1964), The problem of deducing the climate from
the governing equations,
Tellus
,
16
(1), 1-11.
Lorenz. E. N. (1984), Irregularity: A fundamental property of
the atmosphere,
Tellus
,
36A
, 98-101.
Mason, P. J. (1975), Baroclinic waves in a container with sloping
end walls.
Phil. Trans. R. Soc. Lond. A
,
278
, 397-445.
Maxworthy, T., and F. K. Browand (1974), Experiments in rotat-
ing and stratified flows: Oceanographic application,
Ann. Rev.
Fluid Mech.
,
7
, 273-305.
Miller, T. L., and R. L. Gall (1983), A linear analysis of the
transition curve for the baroclinic annulus,
J. Atmos. Sci.
,
40
,
2293-2303.
Morita O., and M. Uryu (1989), Geostrophic turbulence in a
rotating annulus of fluid,
J. Atmos. Sci.
,
46
, 2349-2355.
Mundt, M. D., and J. E. Hart (1994), Secondary instability, EOF
reduction, and the transition to baroclinic chaos,
Phys. D
,
78
,
65-92.
Narcowich F. J., and J. D. Ward (1994), Generalized Hermite
interpolation via matrix-valued conditionally positive definite
functions.
Math. Comp.
,
63
, 661-687.
Penland, C., and P. D. Sardeshmukh (1995), The optimal growth
of sea surface anomalies,
J. Clim.
,
8
, 1999--2024.
Pfeffer, R. L., and W. W. Fowlis. (1968), Wave dispersion in
a rotating differentially heated cylindrical annulus of fluids,
J. Atmos. Sci.
,
25
, 361-371.
Pfeffer, R. L., G. Buzyna, and R. Kung (1980), Time-dependent
modes of thermally driven rotating fluids,
J. Atmos. Sci.
,
37
,
2129-2149.
Pfeffer, R. L., J. Ahlquist, R. J. Kung, Y. Chang, and G. Q. Li
(1990), Study of baroclinic wave behavior over bottom topog-
raphy using complex principal component analysis of experi-
mental data.
J. Atmos. Sci.
,
47
, 67-81.
Pfeffer, R. L., S. R. Applequist, R. Kung, C. Long, and
G. Buzyna (1997), Progress in characterizing the route to
geostrophic turbulence and redesigning thermally driven
rotating annulus,
Theor. Comput. Fluid Dyn.
,
9
, 253-267.
Pierrehumbert, R. T., and K. L., Swanson (1995), Baroclinic
instability.
Ann. Rev. Fluid Mech.
,
27
, 419-467.
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.
Ravela, S., J. Marshall, C. Hill, A. Wong, and S. Stransky (2010),
A realtime observatory for laboratory simulation of planetary
flows,
Exp. Fluids
,
48
, 915-925.
