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--- tabellen:venus_de200 [2024/05/08 17:51] – quern
+++ tabellen:venus_de200 [2024/12/20 01:57] (aktuell) – Externe Bearbeitung 127.0.0.1
@@ Zeile 3: / Zeile 3: @@
 ====== Venus ======
-{{ :venus_vsop87.png?nolink&200|}}
+{{ :venus_vsop87.png?nolink&100|}}
 ===== mittlere Anomalien =====
 {{tablelayout?rowsHeaderSource=Auto&colwidth="70px,430px"&float=center}}
+^  Tabelle 1  ||
 | $M_1 =$ | $175\overset{\circ}{.}011516 + 149400\overset{\circ}{.}0 \cdot T + 72\overset{\circ}{.}661500 \cdot T$ |
 | $M_2 =$ | $50\overset{\circ}{.}407092 + 58320\overset{\circ}{.}0 \cdot T + 197\overset{\circ}{.}803872 \cdot T$ |
@@ Zeile 17: / Zeile 18: @@
 ===== Tabellen =====
-{{tablelayout?rowsHeaderSource=1&colwidth="690px"&float=center}}
+\[\begin{align} dl &= \sum_{n=1}^{6} T^{t_n} (a_n \cos(p_n \ M_p + s_n \ M_s) + b_n \sin(p_n \ M_p + s_n \ M_s)) \\
-| \[\begin{align} dl &= \sum_{n=1}^{6} T^{t_n} (a_n \cos(p_n \ M_p + s_n \ M_s) + b_n \sin(p_n \ M_p + s_n \ M_s)) \\ db &= \sum_{n=1}^{6} T^{t_n} (c_n \cos(p_n \ M_p + s_n \ M_s) + d_n \sin(p_n \ M_p + s_n \ M_s)) \\ dr &= \sum_{n=1}^{6} T^{t_n} (e_n \cos(p_n \ M_p + s_n \ M_s) + f_n \sin(p_n \ M_p + s_n \ M_s)) \end{align}\] |
+db &= \sum_{n=1}^{6} T^{t_n} (c_n \cos(p_n \ M_p + s_n \ M_s) + d_n \sin(p_n \ M_p + s_n \ M_s)) \\
+dr &= \sum_{n=1}^{6} T^{t_n} (e_n \cos(p_n \ M_p + s_n \ M_s) + f_n \sin(p_n \ M_p + s_n \ M_s))
+\end{align}\tag{1}\]
 {{tablelayout?rowsHeaderSource=Auto&colwidth="-"&float=center}}
-^  Keplerterme  ||||||||||
+^  Tabelle 2: Keplerterme  ||||||||||
 ^  n  ^  $a_n['']$  ^  $b_n['']$  ^  $c_n['']$  ^  $d_n['']$  ^  $e_n['']$  ^  $f_n['']$  ^  $p_n$  ^  $s_n$  ^  $t_n$  ^
 |  $01$   |  $2.37   $  |  $2793.23$  |  $9995.27$  |  $7027.22$  |  $-4899.07$  |  $0.11$    |  $1$    |  $0$    |  $0$    |
@@ Zeile 30: / Zeile 33: @@
 |  $06$   |  $-2.31  $  |  $0.90   $  |  $0.04   $  |  $2.09   $  |  $-0.08   $  |  $0.00$    |  $3$    |  $0$    |  $0$    |
-{{tablelayout?rowsHeaderSource=1&colwidth="690px"&float=center}}
+\[\begin{align}
-| \[\begin{align} dl &= \sum_{n=7}^{42} a_n \cos(p_n \ M_p + s_n \ M_s + t_n \ M_t) + b_n \sin(p_n \ M_p + s_n \ M_s + t_n \ M_t) \\ db &= \sum_{n=7}^{42} c_n \cos(p_n \ M_p + s_n \ M_s + t_n \ M_t) + d_n \sin(p_n \ M_p + s_n \ M_s + t_n \ M_t) \\ dr &= \sum_{n=7}^{42} e_n \cos(p_n \ M_p + s_n \ M_s + t_n \ M_t) + f_n \sin(p_n \ M_p + s_n \ M_s + t_n \ M_t) \end{align}\] |
+dl &= \sum_{n=7}^{42} a_n \cos(p_n \ M_p + s_n \ M_s + t_n \ M_t) + b_n \sin(p_n \ M_p + s_n \ M_s + t_n \ M_t) \\
+db &= \sum_{n=7}^{42} c_n \cos(p_n \ M_p + s_n \ M_s + t_n \ M_t) + d_n \sin(p_n \ M_p + s_n \ M_s + t_n \ M_t) \\
+dr &= \sum_{n=7}^{42} e_n \cos(p_n \ M_p + s_n \ M_s + t_n \ M_t) + f_n \sin(p_n \ M_p + s_n \ M_s + t_n \ M_t)
+\end{align}\tag{2}\]
 {{tablelayout?rowsHeaderSource=Auto&colwidth="-"&float=center}}
-^  Störterme der Planeten  ||||||||||
+^  Tabelle 3: Störterme der Planeten  ||||||||||
 ^  Störungen durch den Merkur  ||||||||||
 ^  n  ^  $a_n['']$  ^  $b_n['']$  ^  $c_n['']$  ^  $d_n['']$  ^  $e_n['']$  ^  $f_n['']$  ^  $p_n$  ^  $s_n$  ^  $t_n$  ^
@@ Zeile 84: / Zeile 90: @@
 ===== Heliozentrische Koordinaten =====
-| $\Delta l =$ | $2\overset{''}{.}74\sin(27\overset{\circ}{.}504 + 150\overset{\circ}{.}264\ T) + 0\overset{''}{.}27\sin(331\overset{\circ}{.}236 + 119\overset{\circ}{.}052\cdot T)$ |
+\[\begin{align}
-| $l_2 =$ | $M_2 + 131\overset{\circ}{.}572188 + (1\overset{''}{.}9 + 5073\overset{''}{.}0\cdot T + 1\overset{''}{.}1\cdot T^2 + \text{dl} + \Delta l)/3600''$ |
+\Delta l &= 2\overset{''}{.}74\sin(27\overset{\circ}{.}504 + 150\overset{\circ}{.}264\ T) + 0\overset{''}{.}27\sin(331\overset{\circ}{.}236 + 119\overset{\circ}{.}052\cdot T) \\
-| $b_2 =$ | $(- 67\overset{''}{.}70 + 0\overset{''}{.}04\cdot T + 0\overset{''}{.}01\cdot T^2 + \text{db})/3600''$ |
+l_2 &= M_2 + 131\overset{\circ}{.}572188 + (1\overset{''}{.}9 + 5073\overset{''}{.}0\cdot T + 1\overset{''}{.}1\cdot T^2 + \text{dl} + \Delta l)/3600'' \\
-| $r_2 =$ | $0.7233482\text{ AE} - 2.0 \cdot 10^{-7}\text{ AE} \cdot T + 10^{-6}\text{ AE dr}$ |
+b_2 &= (- 67\overset{''}{.}70 + 0\overset{''}{.}04\cdot T + 0\overset{''}{.}01\cdot T^2 + \text{db})/3600'' \\
+r_2 &= 0.7233482\text{ AE} - 2.0 \cdot 10^{-7}\text{ AE} \cdot T + 10^{-6}\text{ AE dr}
+\end{align}\tag{3}\]