Results 251 to 260 of about 1,852,127 (286)
Global error signal guides local optimization in mismatch calculation. [PDF]
Meng JH, Wang XJ.
europepmc +1 more source
Chaotic and dynamic vibration analysis of a time-delayed nonlinear mathieu oscillator via non-perturbative approach. [PDF]
Moatimid GM, Amer TS, Mohamed YM.
europepmc +1 more source
Polarized Phase-Sensitive Fluorescence-Image Correlation Spectroscopy. [PDF]
Clayton AHA.
europepmc +1 more source
Experimental realization of logical elastic bits as qubit analogues in a nonlinear oscillator. [PDF]
Mahmood KT +5 more
europepmc +1 more source
Correlated quantum shift vector of particle-hole excitations. [PDF]
Yang X, Srivastava A, Song JCW.
europepmc +1 more source
Seasonal excitation of polar motion
We estimate geophysical excitations (chi(1) and chi(2)) of polar motion using multiple sources of data, including recent atmospheric, oceanic, and hydrological models, satellite gravity measurements from the Gravity Recovery and Climate Experiment (GRACE), and compare geophysical excitations with observed polar motion excitations from space geodetic ...
C R Wilson
exaly +5 more sources
Hydrological excitation of polar motion
First harmonics of the gravity field (C21 and S21), derived from the Gravity Recovery and Climate Experiment (GRACE), and processed at different institutes, are used to determine thehydrological equatorial excitation function of polar motion. For that purpose time-variable gravity field solutions are made tidal free and free from modelled non-tidal ...
Seoane, Lucia +3 more
core +6 more sources
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Journal of Geodesy, 2004
Short-term forecast of the polar motion is considered by introducing a prediction model for the excitation function that drives the polar motion dynamics. The excitation function model consists of a slowly varying trend, periodic modes with annual and several sub-annual frequencies (down to the 13.6-day fortnightly tidal period), and a transient decay ...
J O Dickey, R S Gross
exaly +2 more sources
Short-term forecast of the polar motion is considered by introducing a prediction model for the excitation function that drives the polar motion dynamics. The excitation function model consists of a slowly varying trend, periodic modes with annual and several sub-annual frequencies (down to the 13.6-day fortnightly tidal period), and a transient decay ...
J O Dickey, R S Gross
exaly +2 more sources

