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ephem_src_4_28.lha
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pelement.c
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1992-04-17
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#include <stdio.h>
#include <math.h>
#include "astro.h"
/* this array contains polynomial coefficients to find the various orbital
* elements for the mean orbit at any instant in time for each major planet.
* the first five elements are in the form a0 + a1*t + a2*t**2 + a3*t**3,
* where t is the number of Julian centuries of 36525 Julian days since 1900
* Jan 0.5. the last three elements are constants.
*
* the orbital element (column) indeces are:
* [ 0- 3]: coefficients for mean longitude, in degrees;
* [ 4- 7]: coefficients for longitude of the perihelion, in degrees;
* [ 8-11]: coefficients for eccentricity;
* [12-15]: coefficients for inclination, in degrees;
* [16-19]: coefficients for longitude of the ascending node, in degrees;
* [20]: semi-major axis, in AU;
* [21]: angular diameter at 1 AU, in arcsec;
* [22]: standard visual magnitude, ie, the visual magnitude of the planet
* when at a distance of 1 AU from both the Sun and the Earth and
* with zero phase angle.
*
* the planent (row) indeces are:
* [0]: Mercury; [1]: Venus; [2]: Mars; [3]: Jupiter; [4]: Saturn;
* [5]: Uranus; [6]: Neptune; [7]: Pluto.
*/
#define NPELE (5*4 + 3) /* 4 coeffs for ea of 5 elems, + 3 constants */
static double elements[8][NPELE] = {
{ /* mercury... */
178.179078, 415.2057519, 3.011e-4, 0.0,
75.899697, 1.5554889, 2.947e-4, 0.0,
.20561421, 2.046e-5, 3e-8, 0.0,
7.002881, 1.8608e-3, -1.83e-5, 0.0,
47.145944, 1.1852083, 1.739e-4, 0.0,
.3870986, 6.74, -0.42
},
{ /* venus... */
342.767053, 162.5533664, 3.097e-4, 0.0,
130.163833, 1.4080361, -9.764e-4, 0.0,
6.82069e-3, -4.774e-5, 9.1e-8, 0.0,
3.393631, 1.0058e-3, -1e-6, 0.0,
75.779647, .89985, 4.1e-4, 0.0,
.7233316, 16.92, -4.4
},
{ /* mars... */
293.737334, 53.17137642, 3.107e-4, 0.0,
3.34218203e2, 1.8407584, 1.299e-4, -1.19e-6,
9.33129e-2, 9.2064e-5, 7.7e-8, 0.0,
1.850333, -6.75e-4, 1.26e-5, 0.0,
48.786442, .7709917, -1.4e-6, -5.33e-6,
1.5236883, 9.36, -1.52
},
{ /* jupiter... */
238.049257, 8.434172183, 3.347e-4, -1.65e-6,
1.2720972e1, 1.6099617, 1.05627e-3, -3.43e-6,
4.833475e-2, 1.6418e-4, -4.676e-7, -1.7e-9,
1.308736, -5.6961e-3, 3.9e-6, 0.0,
99.443414, 1.01053, 3.5222e-4, -8.51e-6,
5.202561, 196.74, -9.4
},
{ /* saturn... */
266.564377, 3.398638567, 3.245e-4, -5.8e-6,
9.1098214e1, 1.9584158, 8.2636e-4, 4.61e-6,
5.589232e-2, -3.455e-4, -7.28e-7, 7.4e-10,
2.492519, -3.9189e-3, -1.549e-5, 4e-8,
112.790414, .8731951, -1.5218e-4, -5.31e-6,
9.554747, 165.6, -8.88
},
{ /* uranus... */
244.19747, 1.194065406, 3.16e-4, -6e-7,
1.71548692e2, 1.4844328, 2.372e-4, -6.1e-7,
4.63444e-2, -2.658e-5, 7.7e-8, 0.0,
.772464, 6.253e-4, 3.95e-5, 0.0,
73.477111, .4986678, 1.3117e-3, 0.0,
19.21814, 65.8, -7.19
},
{ /* neptune... */
84.457994, .6107942056, 3.205e-4, -6e-7,
4.6727364e1, 1.4245744, 3.9082e-4, -6.05e-7,
8.99704e-3, 6.33e-6, -2e-9, 0.0,
1.779242, -9.5436e-3, -9.1e-6, 0.0,
130.681389, 1.098935, 2.4987e-4, -4.718e-6,
30.10957, 62.2, -6.87
},
{ /* pluto...(osculating 1984 jan 21) */
95.3113544, .3980332167, 0.0, 0.0,
224.017, 0.0, 0.0, 0.0,
.25515, 0.0, 0.0, 0.0,
17.1329, 0.0, 0.0, 0.0,
110.191, 0.0, 0.0, 0.0,
39.8151, 8.2, -1.0
}
};
/* given a modified Julian date, mjd, return the elements for the mean orbit
* at that instant of all the major planets, together with their
* mean daily motions in longitude, angular diameter and standard visual
* magnitude.
* plan[i][j] contains all the values for all the planets at mjd, such that
* i = 0..7: mercury, venus, mars, jupiter, saturn, unranus, neptune, pluto;
* j = 0..8: mean longitude, mean daily motion in longitude, longitude of
* the perihelion, eccentricity, inclination, longitude of the ascending
* node, length of the semi-major axis, angular diameter from 1 AU, and
* the standard visual magnitude (see elements[][] comment, above).
*/
pelement (mjd, plan)
double mjd;
double plan[8][9];
{
register double *ep, *pp;
register double t = mjd/36525.;
double aa;
int planet, i;
for (planet = 0; planet < 8; planet++) {
ep = elements[planet];
pp = plan[planet];
aa = ep[1]*t;
pp[0] = ep[0] + 360.*(aa-(long)aa) + (ep[3]*t + ep[2])*t*t;
range (pp, 360.);
pp[1] = (ep[1]*9.856263e-3) + (ep[2] + ep[3])/36525;
for (i = 4; i < 20; i += 4)
pp[i/4+1] = ((ep[i+3]*t + ep[i+2])*t + ep[i+1])*t + ep[i+0];
pp[6] = ep[20];
pp[7] = ep[21];
pp[8] = ep[22];
}
}