I ask IN NUTITEQ, I know the way to perform this with GoogleApi
with computeArea()
but I have not found anything in Nutiteq sdk/snapshot
.
Thanks in advance.
p.s. I know many methods to compute the area but I want to call something own of Nutiteq
EDIT:
There are no built-in Method, thanks for the fast answer Jaak, so I researched and found 2 Methods, both of them under WSG84 Projection. I developed a little programm to compare both of them and then I compared to a KML Tool, which computes area of a Polygon.
how-can-i-measure-area-from-geographic-coordinates
A-link-to-a-Geographic-Framework
And the results with a kml tool of University of New Hampshire
12197.38184
import java.lang.Math.*;
import net.sf.geographiclib.*;
public class ComputeAreaTest {
private static double[][] moorwiese_coords = {{12.925634f,48.427168f},
{12.926825f,48.427217f},
{12.926788f,48.428385f},
{12.926069f,48.428374f},
{12.925431f,48.42825f},
{12.925624f,48.427192f},
{12.925634f,48.427168f}};
protected static double computeArea() {
double area=0.0;
double earthRadius = 6378137.0f;
int size = moorwiese_coords.length;
if (size > 2) {
double[] p1 = new double[2];
double[] p2 = new double[2];
for (int i=0; i<size-1; i++) {
p1 = moorwiese_coords[i];
p2 = moorwiese_coords[i+1];
area += Math.toRadians(p2[0] - p1[0]) * (2 +
Math.sin(Math.toRadians(p1[1]) ) + Math.sin(Math.toRadians(p2[1])) );
}
area = area * earthRadius * earthRadius / 2.0;
}
return area;
}
protected static double computeAreaWithGeographicLib() {
int size = moorwiese_coords.length;
PolygonArea p = new PolygonArea(Geodesic.WGS84, false);
try {
for (int i=0;i<size;i++) {
p.AddPoint(moorwiese_coords[i][4], moorwiese_coords[i][0]);
}
}
catch (Exception e) {}
PolygonResult r = p.Compute();
return r.area;
}
public static void main(String[] args) {
double areaGeoLib = computeAreaWithGeographicLib();
double area = computeArea();
System.out.println("Area: " + (-1)*area + "\nArea(GeoLib): "+areaGeoLib);
}
}
Output
Area: 12245.282587113787
Area(GeoLib): 12254.95547034964
I found not very suitable for accurate use ( Yes, under 0.5% Error may be unaccurate for many environments) but useful to learn how to compute the area of a irregular Polygon.