Geographic polygons are defined by a series of latitudeβlongitude vertices that trace the shape on the Earth’s surface. Because the Earth is approximately spherical, planar area formulas give inaccurate results for large extents.
The most common approach is to compute the spherical excess of the polygon, which is the amount by which the sum of its interior angles exceeds the planar expectation. Multiplying the excess by the square of the Earth’s radius yields the true surface area.
For a closed ring of vertices (latα΅’,lonα΅’) the excess can be obtained from a simple summation over edges, avoiding the need to triangulate the shape.
What is the purpose of the Pointspolygon Area Geographic calculator?
Why is it important to use this calculator instead of planar formulas?
How does the calculator handle vertices that cross the international date line?
Can I use this calculator for small polygons as well?
What is the spherical excess in the context of polygon area calculation?
Does this calculator support different units of measurement for area?
How do I input the vertices for my polygon into the calculator?
Results are for informational purposes only and do not constitute professional advice.
