seb*_*n87 5 java wgs84 geotools
我在GeoTools的帮助下遇到了一个关于心爱坐标变换的问题:我想将Gauss-Kruger(第5区,EPSG 31469)的一组坐标转换成普通的WGS84坐标(EPSG 4326).
我用一个简单的例子构建了一个代码(只需要一对坐标):
double coordX = 5408301.53;
double coordY = 5659230.5;
double[] punt = new double[2];
CoordinateReferenceSystem sourceCRS = CRS.decode("EPSG:31469");
CoordinateReferenceSystem targetCRS = CRS.decode("EPSG:4326");
MathTransform transform = CRS.findMathTransform(sourceCRS, targetCRS, true);
DirectPosition expPt = new GeneralDirectPosition(coordX, coordY);
expPt = transform.transform(expPt, null);
punt = expPt.getCoordinate();
System.out.println(punt[0] + ", " + punt[1]); //lon, lat
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调试后的结果如下:48.791886921764345,17.16525096311777
当我检查我获得的WGS84坐标(只是将它们打到谷歌地图)时,我最终在奥地利附近的捷克共和国的某个地方,虽然这对坐标应该在德国东部的某个地方(当然,我用一些html检查了它)解码器):
--->应该是结果:51.0609167,13.6900142.
我无法想象出现这种失败的原因.GeoTools获得了两个想要的CRS(我从java控制台中附加了响应的摘录)
有人能解释一下吗?我很感激任何帮助!
许多问候,塞巴斯蒂安
**sourceCRS:**
PROJCS["DHDN / 3-degree Gauss-Kruger zone 5",
GEOGCS["DHDN",
DATUM["Deutsches Hauptdreiecksnetz",
SPHEROID["Bessel 1841", 6377397.155, 299.1528128, AUTHORITY["EPSG","7004"]],
TOWGS84[612.4, 77.0, 440.2, -0.054, 0.057, -2.797, 2.55],
AUTHORITY["EPSG","6314"]],
PRIMEM["Greenwich", 0.0, AUTHORITY["EPSG","8901"]],
UNIT["degree", 0.017453292519943295],
AXIS["Geodetic latitude", NORTH],
AXIS["Geodetic longitude", EAST],
AUTHORITY["EPSG","4314"]],
PROJECTION["Transverse_Mercator", AUTHORITY["EPSG","9807"]],
PARAMETER["central_meridian", 15.0],
PARAMETER["latitude_of_origin", 0.0],
PARAMETER["scale_factor", 1.0],
PARAMETER["false_easting", 5500000.0],
PARAMETER["false_northing", 0.0],
UNIT["m", 1.0],
AXIS["Northing", NORTH],
AXIS["Easting", EAST],
AUTHORITY["EPSG","31469"]]
**targetCRS:**
GEOGCS["WGS 84",
DATUM["World Geodetic System 1984",
SPHEROID["WGS 84", 6378137.0, 298.257223563, AUTHORITY["EPSG","7030"]],
AUTHORITY["EPSG","6326"]],
PRIMEM["Greenwich", 0.0, AUTHORITY["EPSG","8901"]],
UNIT["degree", 0.017453292519943295],
AXIS["Geodetic latitude", NORTH],
AXIS["Geodetic longitude", EAST],
AUTHORITY["EPSG","4326"]]
CONCAT_MT[PARAM_MT["Affine",
PARAMETER["num_row", 3],
PARAMETER["num_col", 3],
PARAMETER["elt_0_0", 0.0],
PARAMETER["elt_0_1", 1.0],
PARAMETER["elt_1_0", 1.0],
PARAMETER["elt_1_1", 0.0]],
INVERSE_MT[PARAM_MT["Transverse_Mercator",
PARAMETER["semi_major", 6377397.155],
PARAMETER["semi_minor", 6356078.962818189],
PARAMETER["central_meridian", 15.0],
PARAMETER["latitude_of_origin", 0.0],
PARAMETER["scale_factor", 1.0],
PARAMETER["false_easting", 5500000.0],
PARAMETER["false_northing", 0.0]]],
PARAM_MT["Ellipsoid_To_Geocentric",
PARAMETER["dim", 2],
PARAMETER["semi_major", 6377397.155],
PARAMETER["semi_minor", 6356078.962818189]],
PARAM_MT["Position Vector transformation (geog2D domain)",
PARAMETER["dx", 612.4],
PARAMETER["dy", 77.0],
PARAMETER["dz", 440.2],
PARAMETER["ex", -0.054],
PARAMETER["ey", 0.057],
PARAMETER["ez", -2.797],
PARAMETER["ppm", 2.5500000000455714]],
PARAM_MT["Geocentric_To_Ellipsoid",
PARAMETER["dim", 2],
PARAMETER["semi_major", 6378137.0],
PARAMETER["semi_minor", 6356752.314245179]],
PARAM_MT["Affine",
PARAMETER["num_row", 3],
PARAMETER["num_col", 3],
PARAMETER["elt_0_0", 0.0],
PARAMETER["elt_0_1", 1.0],
PARAMETER["elt_1_0", 1.0],
PARAMETER["elt_1_1", 0.0]]]
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