A possible relationship between the Arctic Oscillation Index and atmosphere-triggered interannual long-wavelength
Author(s)
Language
English
Status
Published
JCR Journal
JCR Journal
Peer review journal
Yes
Journal
Publisher
Società Italiana di Fisica
Pages (printed)
529-538
Date Issued
2006
Subjects
Abstract
A host of geophysical processes contribute to temporal variations
in the low-degree zonal harmonics of the Earth’s gravity field. The present paper
focuses on atmosphere-based mass redistributions using global surface pressure data
from the NOAA Climate Diagnostics Center for the period 1980-2002. We computed
atmosphere-triggered temporal variations of the Earth’s low-degree zonal gravitational
coefficients Jl (l = 2 : 4). Such atmosphere-triggered ΔJl(t) are compared
with the Arctic Oscillation Index (AOI) and with the observed ΔJl(t) computed by
the Italian Space Agency (ASI) so as to investigate a possible coupling. We show
that there is a significant agreement between the AOI and atmosphere-triggered
ΔJl(t), as well as a particularly interesting correlation between the winter ΔJl(t)
series and the AOI active season series.
in the low-degree zonal harmonics of the Earth’s gravity field. The present paper
focuses on atmosphere-based mass redistributions using global surface pressure data
from the NOAA Climate Diagnostics Center for the period 1980-2002. We computed
atmosphere-triggered temporal variations of the Earth’s low-degree zonal gravitational
coefficients Jl (l = 2 : 4). Such atmosphere-triggered ΔJl(t) are compared
with the Arctic Oscillation Index (AOI) and with the observed ΔJl(t) computed by
the Italian Space Agency (ASI) so as to investigate a possible coupling. We show
that there is a significant agreement between the AOI and atmosphere-triggered
ΔJl(t), as well as a particularly interesting correlation between the winter ΔJl(t)
series and the AOI active season series.
References
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[3] Dickey J. O., Marcus S. L., De Viron O. and Fukumori I., Science, 298 (2002) 1975.
[4] Cheng M. and Tapley B. D., J. Geophys. Res., 109 (B9),
B0940210.1029/2004JB003028.
[5] Thompson D. W. J. and Wallace J. M., J. Clim., 13 (2000a) 1000.
[6] Thompson D. W. J., Wallace J. M. and Hegerl G. C., J. Clim., 13 (2000b) 1018.
[7] Thompson D. W. J. and Wallace J. M., Geophys. Res. Lett., 25 (1998) 1297.
[8] Wallace J. M., Q. J. R. Meteorol. Soc., 126 (2000) 791.
[9] Baldwin M. P. and Dunkerton T. J., J. Geophys. Res., 104 (1999) 30937.
[10] Hurrell J. W., Science, 269 (1995) 676.
[11] Kaula W. M., in Theory of Satellite Geodesy (Blaisdell Publishing Company Waltham,
Massachussets) 1966.
[12] Farrell E., Rev. Geophys. Space Phys., 10 (1972) 761.
[13] Kalnay S., Bull. Am. Meteorol. Soc., 77 (1996) 437.
[14] Devoti R., Luceri V., Sciarretta C., Bianco G., Di Donato G., Vermeersen L.
L. A. and Sabadini R., Geophys. Res. Lett., 99 (B12) (2001) 23921.
[15] Sneyers R., in Tech. Note N (WMO, Geneva), 143, 1990.
[16] Kodera K., Yamazaki K., Chiba M. and Shibata K., Geophys. Res. Lett., 17 (1990)
1263.
[17] Sabadini R. and Vermeersen L. L. A., in Global dynamics of the Earth: applications
of normal mode relaxation theory to solid-Earth geophysics (Kluwer Academic Publishers,
Dordrecht-Boston-London), in press.
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