How do you calculate declination and Right Ascension from Earth Coordinates?

AI Thread Summary
Declination and Right Ascension (RA) are celestial coordinates that depend on the position of celestial objects rather than the observer's location on Earth. To calculate RA, one can use Local Mean Sidereal Time (LMST), which is derived from Greenwich Mean Sidereal Time (GMST0) adjusted for the observer's longitude. Declination can be equated to the observer's latitude, but the visibility of celestial objects at specific RA and Dec coordinates varies based on the time of day and year. Star maps can be utilized universally without needing conversion, as they display the RA and Dec of the sky. Understanding these concepts is crucial for accurately observing celestial phenomena from any location.
Brynjolf
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Say a person is positioned here: 40.23°N and 15.89°E and was examining the night sky.

How do you calculate the declination and Right Ascension from that location's coordinates?

I know the RA is measured in hours up to 24 and Declination in degrees.

Any ideas?
 
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Your question doesn't make much sense. Declination and Right Ascension are coordinates of a point on the sky. So it depends not on where you are on Earth, but on where in the sky you are looking. At any time, you can see half the sky, so you could be looking at a wide range of RA and Dec coordinates.
 
Hi Brynjolf

welcome to PF :)

yes I have to agree with physguy on that one. Starmaps/atlases are produced showing RA and Dec co-ordinates of the sky. You are able to use that star map anywhere in the world without having to do any conversion.

The only thing that varies is whether a particular RA and Dec co-ordinate is above or below your local horizon at a given time of the day/year from you current location

cheers
Dave
 
Straight up Azimith = 0 and Altitude = 90 at":

40.23°N and 15.89°E

RA = LMST

DEC = Latitude = 15.89°E

LMST (Local Mean Sidereal Time = GMST0 + time * 15 + Longitude)
GMST0 (Greenwich Mean Sidereal Time at Midnight)

https://www.physicsforums.com/showthread.php?t=636728
 
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