Venus

mittlere Anomalien

$M_1 =$	$175\overset{\circ}{.}0115203857 + 149400\overset{\circ}{.}0\cdot T + 72656250^{\circ} \cdot T$
$M_2 =$	$50\overset{\circ}{.}4070930481 + 58320\overset{\circ}{.}0\cdot T + 157\overset{\circ}{.}8046875\cdot T$
$M_3 =$	$357\overset{\circ}{.}9895019531 + 35640\overset{\circ}{.}0\cdot T + 359\overset{\circ}{.}359375\cdot T$
$M_4 =$	$20\overset{\circ}{.}0266914368 + 19080\overset{\circ}{.}0\cdot T + 60\overset{\circ}{.}28515625\cdot T$
$M_5 =$	$20\overset{\circ}{.}4130077362 + 2880\overset{\circ}{.}0\cdot T + 154\overset{\circ}{.}9831542969\cdot T$
$M_6 =$	$317\overset{\circ}{.}8994140625 + 1080\overset{\circ}{.}0\cdot T + 141\overset{\circ}{.}0993652344\cdot T$

Tabellen

\[\begin{align} dl &= \sum_{n=1}^{6} T^{t_n} (a_n \cos(q_n \ M_p + s_n \ M_s) + b_n \sin(q_n \ M_p + s_n \ M_s)) \\ db &= \sum_{n=1}^{6} T^{t_n} (c_n \cos(q_n \ M_p + s_n \ M_s) + d_n \sin(q_n \ M_p + s_n \ M_s)) \\ dr &= \sum_{n=1}^{6} T^{t_n} (e_n \cos(q_n \ M_p + s_n \ M_s) + f_n \sin(q_n \ M_p + s_n \ M_s)) \end{align}\]

Keplerterme
n	$a_n['']$	$b_n['']$	$c_n['']$	$d_n['']$	$e_n['']$	$f_n['']$	$p_n$	$s_n$	$t_n$
$01$	$2.37 $	$2793.23$	$9995.27$	$2027.22$	$-4899.07$	$0.11$	$1$	$0$	$0$
$02$	$0.10 $	$-19.65 $	$64.95 $	$-86.10 $	$34.40 $	$0.22$	$1$	$0$	$1$
$03$	$0.06 $	$0.04 $	$-0.55 $	$-0.07 $	$-0.07 $	$0.11$	$1$	$0$	$2$
$04$	$-170.42$	$73.13 $	$67.71 $	$47.56 $	$16.59 $	$0.00$	$2$	$0$	$0$
$05$	$0.93 $	$2.91 $	$-0.03 $	$-0.92 $	$0.23 $	$0.00$	$2$	$0$	$1$
$06$	$-2.31 $	$0.90 $	$0.04 $	$2.09 $	$-0.08 $	$0.00$	$3$	$0$	$0$

\[\begin{align} dl &= \sum_{n=7}^{42} a_n \cos(q_n \ M_p + s_n \ M_s + t_n \ M_t) + b_n \sin(q_n \ M_p + s_n \ M_s + t_n \ M_t) \\ db &= \sum_{n=7}^{42} c_n \cos(q_n \ M_p + s_n \ M_s + t_n \ M_t) + d_n \sin(q_n \ M_p + s_n \ M_s + t_n \ M_t) \\ dr &= \sum_{n=7}^{42} e_n \cos(q_n \ M_p + s_n \ M_s + t_n \ M_t) + f_n \sin(q_n \ M_p + s_n \ M_s + t_n \ M_t) \end{align}\]

Störterme der Planeten
n	$a_n['']$	$b_n['']$	$c_n['']$	$d_n['']$	$e_n['']$	$f_n['']$	$p_n$	$s_n$	$t_n$
Störungen durch den Merkur
$07$	$0.00 $	$0.00 $	$0.01 $	$0.00 $	$0.06 $	$-0.09$	$1$	$-1$	$0$
$08$	$0.25 $	$-0.09$	$0.00 $	$0.00 $	$-0.09$	$-0.27$	$2$	$-1$	$0$
$09$	$-0.07$	$-0.08$	$-0.01$	$-0.01$	$-0.14$	$0.14 $	$4$	$-2$	$0$
$10$	$-0.35$	$0.08 $	$0.00 $	$0.00 $	$0.02 $	$0.09 $	$5$	$-2$	$0$
n	$a_n['']$	$b_n['']$	$c_n['']$	$d_n['']$	$e_n['']$	$f_n['']$	$p_n$	$s_n$	$t_n$
Störungen durch die Erde
$11$	$-2.38$	$-4.27$	$0.00 $	$0.00 $	$3.27 $	$-1.82 $	$1$	$-1$	$0$
$12$	$0.09 $	$0.00 $	$-0.02$	$-0.25$	$-0.08$	$0.05 $	$1$	$-2$	$0$
$13$	$-9.57$	$-5.93$	$-0.01$	$-0.01$	$8.57 $	$-13.83$	$2$	$-2$	$0$
$14$	$-2.47$	$-2.40$	$0.16 $	$0.24 $	$0.83 $	$-0.95 $	$2$	$-3$	$0$
$15$	$-0.09$	$-0.05$	$-0.28$	$0.12 $	$0.08 $	$-0.13 $	$3$	$-2$	$0$
$16$	$7.12 $	$0.32 $	$-0.07$	$0.01 $	$-0.62$	$13.76 $	$3$	$-3$	$0$
$17$	$-0.65$	$-0.17$	$0.10 $	$0.05 $	$0.18 $	$-0.73 $	$3$	$-4$	$0$
$18$	$-1.08$	$-0.95$	$-0.03$	$-0.03$	$-0.17$	$0.22 $	$3$	$-5$	$0$
$19$	$0.06 $	$0.00 $	$0.14 $	$-0.18$	$-0.01$	$0.08 $	$4$	$-3$	$0$
$20$	$0.93 $	$-0.46$	$-0.01$	$0.01 $	$1.06 $	$2.13 $	$4$	$-4$	$0$
$21$	$-1.53$	$0.38 $	$0.27 $	$0.00 $	$-0.64$	$-2.54 $	$4$	$-5$	$0$
$22$	$-0.17$	$-0.05$	$0.02 $	$0.00 $	$0.03 $	$-0.11 $	$4$	$-6$	$0$
$23$	$0.18 $	$-0.28$	$-0.02$	$0.04 $	$0.71 $	$0.47 $	$5$	$-5$	$0$
$24$	$0.15 $	$-0.14$	$-0.04$	$0.03 $	$0.30 $	$0.31 $	$5$	$-6$	$0$
$25$	$-0.08$	$0.02 $	$0.01 $	$0.00 $	$-0.03$	$-0.11 $	$5$	$-7$	$0$
$26$	$-0.23$	$0.00 $	$0.00 $	$0.00 $	$0.01 $	$-0.04 $	$5$	$-8$	$0$
$27$	$0.01 $	$-0.14$	$0.00 $	$-0.01$	$0.39 $	$0.04 $	$6$	$-6$	$0$
$28$	$0.02 $	$-0.05$	$-0.01$	$0.01 $	$0.12 $	$0.04 $	$6$	$-7$	$0$
$29$	$0.10 $	$-0.10$	$-0.02$	$0.02 $	$0.19 $	$0.19 $	$6$	$-8$	$0$
$30$	$-0.03$	$-0.06$	$0.00 $	$0.00 $	$0.18 $	$-0.08 $	$7$	$-7$	$0$
$31$	$-0.03$	$-0.02$	$0.00 $	$0.00 $	$0.06 $	$-0.08 $	$8$	$-8$	$0$
n	$a_n['']$	$b_n['']$	$c_n['']$	$d_n['']$	$e_n['']$	$f_n['']$	$p_n$	$s_n$	$t_n$
Störungen durch den Mars
$32$	$-0.65$	$1.02$	$-0.02$	$0.00$	$-0.04$	$-0.02$	$1$	$-3$	$0$
$33$	$-0.05$	$0.04$	$0.00 $	$0.00$	$-0.09$	$-0.10$	$2$	$-2$	$0$
$34$	$-0.50$	$0.45$	$0.01 $	$0.03$	$-0.79$	$-0.89$	$2$	$-3$	$0$
n	$a_n['']$	$b_n['']$	$c_n['']$	$d_n['']$	$e_n['']$	$f_n['']$	$p_n$	$s_n$	$t_n$
Störungen durch den Jupiter
$35$	$-2.62$	$1.40 $	$0.02 $	$0.03 $	$-2.35$	$-4.40$	$-1$	$-1$	$0$
$36$	$-0.47$	$-0.08$	$0.04 $	$-0.18$	$0.12 $	$-0.76$	$-1$	$-2$	$0$
$37$	$-0.05$	$1.56 $	$-0.08$	$-0.04$	$0.16 $	$0.04 $	$0 $	$-1$	$0$
$38$	$-0.73$	$-0.51$	$-0.01$	$0.01 $	$1.27 $	$-1.82$	$2 $	$-2$	$0$
$39$	$-0.14$	$-0.10$	$0.00 $	$0.00 $	$0.25 $	$-0.34$	$2 $	$-3$	$0$
$40$	$-0.01$	$0.04 $	$0.00 $	$0.00 $	$-0.11$	$-0.02$	$3 $	$-3$	$0$
n	$a_n['']$	$b_n['']$	$c_n['']$	$d_n['']$	$e_n['']$	$f_n['']$	$p_n$	$s_n$	$t_n$
Störungen durch den Saturn
$41$	$-0.11$	$-0.14$	$0.01$	$0.00$	$0.24$	$-0.20$	$1$	$-1$	$0$
$42$	$0.00 $	$0.21 $	$0.00$	$0.01$	$0.00$	$0.00 $	$0$	$-1$	$0$

Heliozentrische Koordinaten

$\Delta l =$	$2\overset{''}{.}74\sin(27\overset{\circ}{.}504 + 150\overset{\circ}{.}264\ T) + 0\overset{''}{.}27\sin(331\overset{\circ}{.}236 + 119\overset{\circ}{.}052\cdot T)$
$l_2 =$	$M_2 + 131\overset{\circ}{.}572188 + (1\overset{''}{.}9 + 5073\overset{''}{.}0\cdot T + 1\overset{''}{.}1\cdot T^2 + \text{dl} + \Delta l)/3600''$
$b_2 =$	$(- 67\overset{''}{.}70 + 0\overset{''}{.}04\cdot T + 0\overset{''}{.}01\cdot T^2 + \text{db})/3600''$
$r_2 =$	$0.7233482\text{ AE} - 2.0 \cdot 10^{-7}\text{ AE} \cdot T + 10^{-6}\text{ AE dr}$