21-4 Gauss–Krueger/UTM coordinates: from a local to a global datum 489
Table 21.8. World Geodetic Datum 2000 (WGS 2000), E. Grafarend and A. Ardalan (1999).
“tide-free”
A 1 [m]
A 2 [m]
[m]
6378136.572
6356751.920
521853.58
“zero-frequency”
A 1 [m]
A 2 [m]
[m]
6378136.602
6356751.860
521854.674
Table 21.9. Transformation from conformal coordinates of type Gauss–Krueger (Bessel reference ellipsoid)
to conformal coordinates of type Gauss–Krueger (WGS 84 and WGS 2000, “tide-free geoid”).
point
X 84 [m]
Y 84 [m]
X 2000,tf [m]
Y 2000,tf [m]
6324 3558357.6411 5502059,3874 3558357.6374 5502059.0228
6417 3473105.6872 5488314.2616 3473105.6989 5488313.8979
6520 3503525.2908 5481082.8581 3503525.2906 5481082.4948
6725 3567188.4302 5458730.6878 3567188.4259 5458730.3259
6922 3529538.2090 5437066.5340 3529538.2071 5437066.1735
7016 3462353.8528 5429412.1301 3462353.8552 5429411.7702
7220 3506195.8794 5405925.7956 3506195.8790 5405925.4371
7226 3579947.2236 5406962.2314 3579947.2185 5406961.8728
7316 3462442.3282 5386837.1695 3462442.3306 5386836.8123
7324 3556797.3245 5387475.3087 3556797.3209 5387474.9514
Table 21.10. Transformation from conformal coordinates of type Gauss–Krueger (Bessel reference ellipsoid)
to conformal coordinates of type Gauss–Krueger (WGS 84 and WGS 2000, “zero-frequency tide geoid”).
point
X 84 [m]
Y 84 [m]
X 2000,zf [m]
Y 2000,zf [m]
6324 3558357.6411 5502059.3874 3558357.6372 5502059.0320
6417 3473105.6872 5488314.2616 3473105.6990 5488313.9072
6520 3503525.2908 5481082.8581 3503525.2906 5481082.5041
6725 3567188.4302 5458730.6878 3567188.4256 5458730.3353
6922 3529538.2090 5437066.5340 3529538.2070 5437066.1830
7016 3462353.8528 5429412.1301 3462353.8553 5429411.7796
7220 3506195.8794 5405925.7956 3506195.8790 5405925.4467
7226 3579947.2236 5406962.2314 3579947.2182 5406961.8824
7316 3462442.3282 5386837.1695 3462442.3308 5386836.8219
7324 3556797.3245 5387475.3087 3556797.3207 5387474.9610
Note that for our numerical computations, we took advantage of E. Grafarend (1995), E. Grafarend
and R. Syffus (1998e), D. Friedrich (1998), and E. Grafarend and A. Ardalan (1999).
Table 21.8. World Geodetic Datum 2000 (WGS 2000), E. Grafarend and A. Ardalan (1999).
“tide-free”
A 1 [m]
A 2 [m]
[m]
6378136.572
6356751.920
521853.58
“zero-frequency”
A 1 [m]
A 2 [m]
[m]
6378136.602
6356751.860
521854.674
Table 21.9. Transformation from conformal coordinates of type Gauss–Krueger (Bessel reference ellipsoid)
to conformal coordinates of type Gauss–Krueger (WGS 84 and WGS 2000, “tide-free geoid”).
point
X 84 [m]
Y 84 [m]
X 2000,tf [m]
Y 2000,tf [m]
6324 3558357.6411 5502059,3874 3558357.6374 5502059.0228
6417 3473105.6872 5488314.2616 3473105.6989 5488313.8979
6520 3503525.2908 5481082.8581 3503525.2906 5481082.4948
6725 3567188.4302 5458730.6878 3567188.4259 5458730.3259
6922 3529538.2090 5437066.5340 3529538.2071 5437066.1735
7016 3462353.8528 5429412.1301 3462353.8552 5429411.7702
7220 3506195.8794 5405925.7956 3506195.8790 5405925.4371
7226 3579947.2236 5406962.2314 3579947.2185 5406961.8728
7316 3462442.3282 5386837.1695 3462442.3306 5386836.8123
7324 3556797.3245 5387475.3087 3556797.3209 5387474.9514
Table 21.10. Transformation from conformal coordinates of type Gauss–Krueger (Bessel reference ellipsoid)
to conformal coordinates of type Gauss–Krueger (WGS 84 and WGS 2000, “zero-frequency tide geoid”).
point
X 84 [m]
Y 84 [m]
X 2000,zf [m]
Y 2000,zf [m]
6324 3558357.6411 5502059.3874 3558357.6372 5502059.0320
6417 3473105.6872 5488314.2616 3473105.6990 5488313.9072
6520 3503525.2908 5481082.8581 3503525.2906 5481082.5041
6725 3567188.4302 5458730.6878 3567188.4256 5458730.3353
6922 3529538.2090 5437066.5340 3529538.2070 5437066.1830
7016 3462353.8528 5429412.1301 3462353.8553 5429411.7796
7220 3506195.8794 5405925.7956 3506195.8790 5405925.4467
7226 3579947.2236 5406962.2314 3579947.2182 5406961.8824
7316 3462442.3282 5386837.1695 3462442.3308 5386836.8219
7324 3556797.3245 5387475.3087 3556797.3207 5387474.9610
Note that for our numerical computations, we took advantage of E. Grafarend (1995), E. Grafarend
and R. Syffus (1998e), D. Friedrich (1998), and E. Grafarend and A. Ardalan (1999).