Determining Relative Position of Space Object to Earth

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SUMMARY

The discussion focuses on determining the relative position of a space object to Earth using data sourced from a NASA API. Key methods include calculating the right ascension (RA) and declination (Dec) of the object, which can then be used to find the corresponding longitude and latitude on Earth. The mathematical formula for calculating distances in three-dimensional Euclidean space is also highlighted, emphasizing the importance of understanding orbital mechanics for accurate positioning. Participants agree that with the right data and calculations, determining the object's position above specific locations, such as New York, is feasible.

PREREQUISITES
  • Understanding of right ascension and declination in celestial coordinates
  • Familiarity with three-dimensional Euclidean distance calculations
  • Basic knowledge of orbital mechanics concepts
  • Experience with NASA API data retrieval
NEXT STEPS
  • Research how to calculate right ascension and declination from orbital data
  • Learn about three-dimensional distance formulas in Euclidean space
  • Study the principles of orbital mechanics, including types of orbits
  • Explore NASA API documentation for accessing space object data
USEFUL FOR

Astronomers, aerospace engineers, software developers working on space-related projects, and anyone interested in calculating the positions of celestial objects relative to Earth.

Py3_3
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Hello,

i'm doing a project where the goal is to get the relative position of a space object to the earth, roughly. Basically, i want to say that this object is currently e.g. above New York.

The data for any given space object that i have is
3g8khyf.png

(It's sourced from an NASA API). The specific values are not important, just an example object.

I know nothing about how orbits are calculated and such, but I'm a pretty math-savvy guy and i'd be willing to research and learn it myself. But i don't want to spend 3 days digging into this stuff only to realize that what i want to do is not possible with the information i have.

So basically my question is the title. Also if you want to give me some pointers which of those values are important to me that would be amazing too.

Thanks in advance!

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I think that if you want the relative position of it in relation to other space objects like the earth, the sun, the moon then first i think it has to stay in the same relative position. But the Earth and the moon are moving. Their positions change.

If you want you can calculate the distances of the space object from the moon, the sun and the earth. This i think may give you somehow its position relative to those space objects. The mathematical formula for the distance of two points(earth and the space object for example) in three dimensions of euclidean space is d=((x1-y1)2+ (x2-y2)2+(x3-y 3)2)1/2 where x=(x1,x2,x3) and y=(y1,y2,y3) are the coordinates of the points.

You substitute in the coordinates of x,y the corresponding coordinates of your space objects and you have their distance. If you have the distance of this space object from the Earth's ground is this ok?

If you want the orbit of a space object, i think its path to be an orbit it has to be regular repeating around another space object. Check the formulas of orbital mechanics if you want. Is it an elliptic, parabolic, hyperbolic orbit? Is it a free or conic orbit?

Is this for professional purposes? You have a professional project on this? It may not be for professional purposes i am just asking.

I do not know if i helped. I hope i did.
 
Py3_3 said:
Basically, i want to say that this object is currently e.g. above New York.

This should be fairly straight forward. The orbital data from NASA should allow you to calculate the right ascension and declination of an object at the current (or any other) time. Once you have the RA and Dec you can calculate the longitude and latitude of the point on the Earth where the object is at zenith.

I don't have references, but Google will give you the math and code examples for doing this.
 
I think what i wrote is not applicable about the distances of these space objects because someone should have their coordinates in a coordinate system. I am sorry for that.
 

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