7P/Pons-Winnecke
ephemeris date magn radius delta ra dec elong phase PA
Today2 Dec 202422.85.526 AU4.624 AU06h28m+22°40'153.7°4.5°274°
Nearest approach8 Apr 202716.32.089 AU1.378 AU11h03m+44°05'122.0°24.0°144°
Perihelion5 Sep 202714.11.221 AU1.387 AU14h38m-12°48'58.7°44.9°106°
7P/Pons-Winnecke- 2024-12-02
astro.vanbuitenen.nl


 
-1 month
-1 week
-1 day
Now
+1 day
+1 week
+1 month

The interactive orbit chart above shows the comet's path through the solar system and its position at the given date. Green and blue lines are shown perpendicular to the ecliptic plane: Green if the path is above the ecliptic plane, blue if it is below. (Left-click and drag to rotate the view; Right-click and drag to move the view; Use scroll wheel to zoom in our out.)

The orbital elements of 7P/Pons-Winnecke are:

            e (Eccentricity)                : 0.6412810
            q (Perihelion distance)         : 1.2205340
            i (Inclination)                 : 22.48830
            Ω (Longitude of ascending node) : 93.26810
            ω (Argument of perihelion)      : 172.44400
            L (Longitude of perihelion)     : 86.28077
            B (Latitude of perihelion)      : 2.88298
            T (Time of perihelion passage)  : 2461654.25950
            P (Orbital period in years)     : 6.28

            Epoch                           : 2024 Nov 30
            Reference                       : MPEC 2023-A50

            Classification(s):              : Ecliptic; Jupiter family
            Tisserand (Jupiter)             : 2.676
        

The light curve chart below shows the estimated development of the comet's magnitude. Blue and black dots are visual and photometric CCD observations respectively from COBS or the MPC. The gray curve is based on the absolute magnitude and slope parameter as calculated from the original MPEC, or the latest values provided by the MPC (10.00 + 5 log[∆] + 15.00 log[r]), whereas the red curve is being recalculated every 6 hours based on the available COBS/MPC observations (currently 12.60 + 5 log[∆] + 9.32 log[r]).