Calculate distance between two coordinates with depth
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Feliciano Döring
el 30 de Mayo de 2018
Comentada: Mohammed Alnaji
el 31 de Mayo de 2024
I need to do what's in the title. I saw a file exchange about calculating the distance between two coordinates, but how would i do it considering the altitude? I have my data in latitude and longitude so i would need something to convert it first, i saw online and doing it one by one would take to long
2 comentarios
Ameer Hamza
el 30 de Mayo de 2018
What do you mean by "considering the altitude". Give an example to clarify your question.
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Kai Domhardt
el 30 de Mayo de 2018
If I understand your question right, the solution should be to use the Haversine formula to get the 2D distance on the sphere and then use Pythagoras theorem with the difference in altitude.
dist_sphere = haversine(loc1(1:2), loc2(1:2));
delta_altitude = loc1(3)-loc2(3);
dist = sqrt( dist_sphere^2 + delta_altitude ^2 )
3 comentarios
Kelly Kearney
el 30 de Mayo de 2018
Keep in mind that the Haversine formulation calculates the distance along a sphere (i.e. a rough approximation of great circle distance along the surface), not the straight line distance between the points. That may be what you want, but if you're instead looking for a straight line distance (i.e line through the earth to connect points on opposite sides of the globe rather than line encircling the earth), there are lots of different coordinate transformation options in the Mapping Toolbox.
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Rob Comer
el 29 de Abr. de 2022
As Dr. Kearney suggested, the Mapping Toolbox can help. If you have it, try using ecefOffset. It computes the 3-D offset vector between two points (or, element-wise, between two sets of points), in an Earth-Centered Earth-Fixed (ECEF) coordinate system. From there, it's just a matter of computing the length of the offset vector to obtain the distance.
[deltaX,deltaY,deltaZ] = ecefOffset(spheroid,lat1,lon1,h1,lat2,lon2,h2);
d = hypot(hypot(deltaX,deltaY),deltaZ);
As the syntax suggests, the points need to be specified relative to a reference spheroid. (In many cases, wgs84ellipsoid will give an appropriate value.) The latitudes and longitudes need to be in degrees, and the height units need to match spheroid.LengthUnit. The h1 and h2 inputs should be heights above the ellipsoid, so if the available altitude values are referenced to something else (e.g., Mean Sea Level or Ground Level), they should be converted first using a geoid model and/or terrain model.
1 comentario
Mohammed Alnaji
el 31 de Mayo de 2024
Hello,
How to convert barometric altitude (barometric pressure altitude above mean see level "AMSL") to heights above the ellipsoid using a geoid model, or other means, please?
Thank you,
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