Accurate free and forced rotational motions of rigid Venus

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Table 7:

Oppolzer terms in longitude depending on triaxiality.
		Oppolzer	A.M
Argument	Period	$\sin(\omega t)$	LC $\sin(\omega t)$
	d	arcsec	arcsec
		10^-7	10^-7
$2\Phi$	-121.51	-11 967 515	5 994 459
$2L_{\rm S}-2\Phi$	58.37	-3 784 751	2 880 826
$M+2\Phi$	-264.6	1 490 497	132 590
$M-2\Phi+2L_{\rm S}$	46.34	-66 849	54 201
$M-2\Phi$	78.86	58 400	-39 519
$2L_{\rm S}+2\Phi$	1490.35	5448	-38 866
$-M-2\Phi+2L_{\rm S}$	78.86	19 476	-13 179
$2M+2\Phi$	1490.35	1062	-7587
$2M-2\Phi+2L_{\rm S}$	38.41	-876	739
$2M-2\Phi$	58.37	390	-297
$M +2\Phi+2L_{\rm S}$	195.26	67	121
$-M+2\Phi+2L_{\rm S}$	-264.66	-263	-23
$2M+2\Phi+2L_{\rm S}$	104.47	1	-1

Notes. Comparison with the corresponding nutation coefficients of the AMA in the tables of Cottereau & Souchay (2009).

Source LaTeX | All tables | In the text

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