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Vol 204
Pages:
24-26
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RUS
Article

Algorithm to compute a flat rectangular coordinate, connectig of meridians and scale Gauss in 6-degree zone for geodetic coordinates

Authors:
V. N. Balandin1
I. V. Menshicov2
M. Ya. Bryn3
Yu. G. Firsov4
S. L. Shtern5
About authors
  • 1 — Ph.D. senior research assistant Branch of the FSUE «CNIIGAIK – DO a SS»
  • 2 — head Branch of the FSUE «CNIIGAIK – DO a SS»
  • 3 — Ph.D. head of the chair Petersburg State Transport University
  • 4 — Ph.D. associate professor Admiral Makarov State University of Maritime and Inland Shipping
  • 5 — head LLC «RFN-Surveying Saint Petersburg»
Date submitted:
2012-11-07
Date accepted:
2013-01-04
Date published:
2013-11-18

Abstract

The algorithm of calculation flat rectangular coordinates, connectig of meridians and scale of projection Gauss in 6-degree zone by geodetic coordinates is offered. This algorithm for as alternative of algorithm Gauss is used. The algorithm Gauss manycratical is kindperformansed and today is used. Also this algorithm an sientific academic and informatical literature, and too an normative-technical geodetic documents is used.

Область исследования:
(Archived) Engineering geodesy
Keywords:
flat rectangular coordinates connectig of meridians scale of projection Gauss geodetic coordinates
Go to volume 204

References

  1. Zdanowicz V.G., Belolikov A.N., Gusev N.A. et al. Higher Geodesy. Moscow: Nedra, 1970.
  2. Ganshin V.N., Lazarev V.M. The use of recursion formulas for solving major problems geodesics // Geodesy and Cartography. 1984. N 1.
  3. Gauss K.F. Selected geodetic works. Vol.2 / Edited by S.G. Sudakov. Moscow: Geodezizdat, 1958.
  4. GOST R51794-2001. Radio navigation equipment global satellite navigation system and global positioning system. Coordinate system. Methods coordinate transformations defined points. Moscow: State Standard of Russia, 2001.
  5. Zakatov P.S. Course of higher geodesy. Moscow: Nedra, 1976.
  6. Kell N.G. Higher surveying and geodetic work. Leningrad-Moscow-Novosibirsk: Geoizdat, 1932.
  7. Krasovskii F.N. Selected Works. Vol.4. Moscow: Geodezizdat, 1955.
  8. Morozov V.P. Course spheroidal geodesy. Moscow: Nedra, 1979.
  9. Reference surveyor. Book 1 / Edited by V.D. Bolshakov and G.P. Levchuk. Moscow: Nedra, 1988.
  10. Reference mapping / Edited by E. Halugin. Moscow: Nedra, 1988.
  11. Haimov Z.S. Foundations of higher geodesy. Moscow: Nedra, 1984.
  12. Christov V.K. Gauss-Krueger coordinates on the ellipsoid of revolution. Moscow: Geodezizdat, 1957.

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