Lines Matching refs:longitude

96  * it takes for the moon to return the same ecliptic longitude as the sun.
97 * It is longer than the sidereal month because the sun's longitude increases
109 * for the moon to return to the same ecliptic longitude relative to the
261 * latitude and longitude. The object's time is set to the current
264 * @param longitude The desired longitude, in <em>degrees</em> east of
274 CalendarAstronomer::CalendarAstronomer(double longitude, double latitude) :
276 fLongitude = normPI(longitude * (double)DEG_RAD);
448 return eclipticToEquatorial(result, ecliptic.longitude, ecliptic.latitude);
454 * @param eclipLong The ecliptic longitude
483 * Convert from ecliptic longitude to equatorial coordinates.
485 * @param eclipLong The ecliptic longitude
532 #define SUN_ETA_G (279.403303 * CalendarAstronomer::PI/180) // Ecliptic longitude at epoch
533 #define SUN_OMEGA_G (282.768422 * CalendarAstronomer::PI/180) // Ecliptic longitude of perigee
548 // * Return the sun's ecliptic longitude at perigee for the current time.
558 // * Return the sun's ecliptic longitude for the current time.
584 * Find the "true anomaly" (longitude) of an object from
588 * @param meanAnomaly The object's longitude calculated as if it were in
594 * @return The true anomaly (longitude) measured in radians
613 * The longitude of the sun at the time specified by this object.
614 * The longitude is measured in radians along the ecliptic
638 /*public*/ void CalendarAstronomer::getSunLongitude(double jDay, double &longitude, double &meanAnomaly)
653 // Now find the "true anomaly", e.g. the real solar longitude
657 longitude = norm2PI(trueAnomaly(meanAnomaly, SUN_E) + SUN_OMEGA_G);
718 * Find the next time at which the sun's ecliptic longitude will have
817 // // 6. Calculate GST at 0h on the observer's longitude
962 // // The Sun's true longitude, slon, can now be computed:
968 // // longitude) to sRA and sDec (the Sun's RA and Dec):
1073 // Calculate the solar longitude. Has the side effect of
1083 // Calculate the mean longitude and anomaly of the moon, based on
1111 // Now find the moon's corrected longitude
1124 // What we've calculated so far is the moon's longitude in the plane
1126 // and longitude. First we need to find the longitude of the ascending
1239 * longitude will have the desired value.
1241 * @param desired The desired longitude.
1484 sprintf(tmp, "[%.5f,%.5f]", longitude*RAD_DEG, latitude*RAD_DEG);