Skip to main content
Have a personal or library account? Click to login
Proposed single-zone map projection system for Turkey Cover

Proposed single-zone map projection system for Turkey

Reports on Geodesy and Geoinformatics
Volume 112 (2021): Issue 1 (December 2021)
By: Faruk Yildirim and  Fatih Kadi  
Open Access
|Jan 2022
References

References

  1. Bermejo-Solera, M. and Otero, J. (2009). Simple and highly accurate formulas for the computation of Transverse Mercator coordinates from longitude and isometric latitude. Journal of Geodesy, 83(1):1–12.
    Search in Google ScholarBack to article
  2. Bowring, B. (1990). The Transverse Mercator projection–a solution by complex numbers. Survey Review, 30(237):325–342, doi: 10.1179/003962678791965183.
    BowringB. 1990 The Transverse Mercator projection–a solution by complex numbers Survey Review 30 237 325 342 10.1179/003962678791965183
    Open DOIBack to article
  3. Bowring, B. (1993a). Applicable complex and unreal geodesy (Section 1). Survey Review, 32(249):145–158, doi: 10.1179/sre.1993.32.249.145.
    BowringB. 1993a Applicable complex and unreal geodesy (Section 1) Survey Review 32 249 145 158 10.1179/sre.1993.32.249.145
    Open DOIBack to article
  4. Bowring, B. (1993b). Applicable complex and unreal geodesy (Section 2). Survey Review, 32(250):200–212, doi: 10.1179/sre.1993.32.250.200.
    BowringB. 1993b Applicable complex and unreal geodesy (Section 2) Survey Review 32 250 200 212 10.1179/sre.1993.32.250.200
    Open DOIBack to article
  5. Bugayevskiy, L. M. and Snyder, J. (1995). Map projections: A reference manual. CRC Press.
    Search in Google ScholarBack to article
  6. Cory, M., Morgan, R., Bray, C., and Greenway, I. (2001). A new coordinate system for Ireland. In International Federation of Surveyors International Conference Proceedings, FIG XX Congress Melbourne, March, pages 6–11.
    Search in Google ScholarBack to article
  7. Deakin, R., Hunter, M., and Karney, C. (2010). The Gauss-Krüger projection. In Proceedings of the 23rd Victorian regional survey conference, Warrnambool, 10–12 September, pages 1–20.
    Search in Google ScholarBack to article
  8. Dennis, M. L. (2018). The state plane coordinate system: History, policy, and future directions. NOAA Special Publication NOS NGS, 13.
    Search in Google ScholarBack to article
  9. Draheim, H. (1953). Allgemeine Formeln zur Berechnung der Richtungreduktionen und der Längereduktionen ausgewählter konformer Abbildungen: ein Beitrag zur Untersuchung der Formtreue der Bildkurven geodätischer Linien und zur Lösung der geodätischen Hauptaufgaben mit Hilfe geodätischer Koordinaten. Number 7.
    Search in Google ScholarBack to article
  10. Engsager, K. and Poder, K. (2007). A highly accurate world wide algorithm for the transverse Mercator mapping (almost). In Proceedings of XXIII international cartographic conference (ICC2007), 4–10 August, Moscow, pages 4–10.
    Search in Google ScholarBack to article
  11. Gojamanov, M. H. and Ismayilov, A. I. (2019). Experimental justification of implementation of the composite projection in Azerbaijan. Geodesy and Cartography, 68(2), doi: 10.24425/gac.2019.128462.
    GojamanovM. H. IsmayilovA. I. 2019 Experimental justification of implementation of the composite projection in Azerbaijan Geodesy and Cartography 68 2 10.24425/gac.2019.128462
    Open DOIBack to article
  12. Grafarend, E. (1995). The optimal universal transverse Mercator projection. In Geodetic Theory Today, pages 51–51. Springer, doi: 10.1007/978-3-642-79824-5_13.
    GrafarendE. 1995 The optimal universal transverse Mercator projection In Geodetic Theory Today 51 51 Springer 10.1007/978-3-642-79824-5_13
    Open DOIBack to article
  13. Grossmann, W. (1976). Geodatische Rechnungen und Abbildungen in der Landesvermessung. Stuttgart: Wittwer.
    Search in Google ScholarBack to article
  14. Guo, J.-C., Shen, W.-B., and Ning, J.-S. (2020). Development of Lee's exact method for Gauss–Krüger projection. Journal of Geodesy, 94(6):1–16, doi: 10.1007/s00190-020-01388-2.
    GuoJ.-C. ShenW.-B. NingJ.-S. 2020 Development of Lee's exact method for Gauss–Krüger projection Journal of Geodesy 94 6 1 16 10.1007/s00190-020-01388-2
    Open DOIBack to article
  15. Habib, M. (2008). Proposal for developing the Syrian stereographic projection. Survey Review, 40(307):92–101, doi: 10.1179/003962608X253547.
    HabibM. 2008 Proposal for developing the Syrian stereographic projection Survey Review 40 307 92 101 10.1179/003962608X253547
    Open DOIBack to article
  16. Hartzell, P., Strunk, L., and Ghilani, C. (2002). Pennsylvania State plane coordinate system: converting to a single zone. Surveying and Land Information Science, 62(2):95–103.
    Search in Google ScholarBack to article
  17. Hooijberg, M. (2012). Practical Geodesy: Using Computers. Springer Science & Business Media.
    Search in Google ScholarBack to article
  18. Huryeu, Y. and Padshyvalau, U. (2007). Automated design of coordinate system for long linear objects. In Proceedings of the 11th ScanGIS2007 Conference, pages 147–155.
    Search in Google ScholarBack to article
  19. Huryeu, Y. and Padshyvalau, U. (2008). How to create the best suitable map projection. In FIG Working Week, Stockholm.
    Search in Google ScholarBack to article
  20. Ingwersen, M. (1996). Gauscher und Georaphischer Koordinaten mit Rekursionsformeln. Zeitschrift für Vermessungswesen, 3:345–356.
    Search in Google ScholarBack to article
  21. Jenny, B. (2012). Adaptive composite map projections. IEEE Transactions on Visualization and Computer Graphics, 18(12):2575–2582, doi: 10.1109/TVCG.2012.192.
    JennyB. 2012 Adaptive composite map projections IEEE Transactions on Visualization and Computer Graphics 18 12 2575 2582 10.1109/TVCG.2012.192 26357166
    Open DOIBack to article
  22. Jenny, B. and Šavrič, B. (2018). Enhancing adaptive composite map projections: Wagner transformation between the Lambert azimuthal and the transverse cylindrical equal-area projections. Cartography and Geographic Information Science, 45(5):456–463, doi: 10.1080/15230406.2017.1379036.
    JennyB. ŠavričB. 2018 Enhancing adaptive composite map projections: Wagner transformation between the Lambert azimuthal and the transverse cylindrical equal-area projections Cartography and Geographic Information Science 45 5 456 463 10.1080/15230406.2017.1379036
    Open DOIBack to article
  23. Karney, C. F. (2011). Transverse Mercator with an accuracy of a few nanometers. Journal of Geodesy, 85(8):475–485, doi: 10.1007/s00190-011-0445-3.
    KarneyC. F. 2011 Transverse Mercator with an accuracy of a few nanometers Journal of Geodesy 85 8 475 485 10.1007/s00190-011-0445-3
    Open DOIBack to article
  24. Kaya, A. (1994). An alternative formula for finding the geodetic latitude from the isometric latitude. Survey Review, 32(253):450–452, doi: 10.1179/sre.1994.32.253.450.
    KayaA. 1994 An alternative formula for finding the geodetic latitude from the isometric latitude Survey Review 32 253 450 452 10.1179/sre.1994.32.253.450
    Open DOIBack to article
  25. Klotz, J. (1993). Eine analytische Lösung der Gauß-Krüger-Abbildungen. Zeitschrift für Vermessungswesen, 118(3):106–116.
    Search in Google ScholarBack to article
  26. Lee, L. P. (1962). The transverse Mercator projection of the entire spheroid. Empire Survey Review, 16(123):208–217, doi: 10.1179/sre.1962.16.123.208.
    LeeL. P. 1962 The transverse Mercator projection of the entire spheroid Empire Survey Review 16 123 208 217 10.1179/sre.1962.16.123.208
    Open DOIBack to article
  27. Lee, L. P. (1963). Scale and convergence in the transverse Mercator projection of the entire spheroid. Survey Review, 17(127):49–51, doi: 10.1179/sre.1963.17.127.49.
    LeeL. P. 1963 Scale and convergence in the transverse Mercator projection of the entire spheroid Survey Review 17 127 49 51 10.1179/sre.1963.17.127.49
    Open DOIBack to article
  28. LSMMIPR (2020). Large Scale Map And Map Information Production Regulation (in Turkish). The Union Of Turkish Engineers And Architects (TMMOB), Chamber of Survey and Cadastre Engineers, Ankara, Turkey.
    Search in Google ScholarBack to article
  29. Milnor, J. (1969). A problem in cartography. The American Mathematical Monthly, 76(10):1101–1112, doi: 10.1080/00029890.1969.12000424.
    MilnorJ. 1969 A problem in cartography The American Mathematical Monthly 76 10 1101 1112 10.1080/00029890.1969.12000424
    Open DOIBack to article
  30. Mittermayer, E. (1993). Die Gauss'schen Koordinaten in sphärischer und ellipsoidischer Approximation/Konforme Abbildung. Zeitschrift für Vermessungswesen, 118:345–356.
    Search in Google ScholarBack to article
  31. Nestorov, I. G. (1997). CAMPREL: a new adaptive conformal cartographic projection. Cartography and Geographic Information Systems, 24(4):221–227, doi: 10.1559/152304097782439295.
    NestorovI. G. 1997 CAMPREL: a new adaptive conformal cartographic projection Cartography and Geographic Information Systems 24 4 221 227 10.1559/152304097782439295
    Open DOIBack to article
  32. Padshyvalau, U., Matkin, A., and Rymasheuskaja, M. (2005). Principles of design of projections for geographical information technologies. In Proceedings of the 10th Scandinavian Research Conference on Geographical Information Science/Scan GIS, Stockholm, pages 137–145.
    Search in Google ScholarBack to article
  33. Pędzich, P. (2005). Conformal projection with minimal distortions. In XXII International Cartographic Conference Proceedings, FIG, 9–16 July, Spain.
    Search in Google ScholarBack to article
  34. Šavrič, B. and Jenny, B. (2014). A new pseudocylindrical equal-area projection for adaptive composite map projections. International Journal of Geographical Information Science, 28(12):2373–2389, doi: 10.1080/13658816.2014.924628.
    ŠavričB. JennyB. 2014 A new pseudocylindrical equal-area projection for adaptive composite map projections International Journal of Geographical Information Science 28 12 2373 2389 10.1080/13658816.2014.924628
    Open DOIBack to article
  35. Snyder, J. P. (1987). Map projections. A working manual. Washington, DC. US GEOLOGICAL SURVEY PROFESSIONAL PAPER 1395.
    Search in Google ScholarBack to article
  36. Thomas, P. D. (1952). Conformal projections in geodesy and cartography, volume 4. US Government Printing Office.
    Search in Google ScholarBack to article
  37. Thompson, E. H. (1975). A note on conformal map projections. Survey Review, 23(175):17–28, doi: 10.1179/sre.1975.23.175.17.
    ThompsonE. H. 1975 A note on conformal map projections Survey Review 23 175 17 28 10.1179/sre.1975.23.175.17
    Open DOIBack to article
  38. Turiño, C. E. (2004). Accuracy of the coefficient expansion of the Transverse Mercator Projection. International Journal of Geographical Information Science, 18(6):559–576, doi: 10.1080/13658810410001701996.
    TuriñoC. E. 2004 Accuracy of the coefficient expansion of the Transverse Mercator Projection International Journal of Geographical Information Science 18 6 559 576 10.1080/13658810410001701996
    Open DOIBack to article
  39. Turiño, C. E. (2008). Gauss Krüger projection for areas of wide longitudinal extent. International Journal of Geographical Information Science, 22(6):703–719, doi: 10.1080/13658810701602286.
    TuriñoC. E. 2008 Gauss Krüger projection for areas of wide longitudinal extent International Journal of Geographical Information Science 22 6 703 719 10.1080/13658810701602286
    Open DOIBack to article
  40. Vaníček, P. and Najafi-Alamdari, M. (2004). Proposed new cartographic mapping for Iran. Journal of Spatial Science, 49(2):31–42, doi: 10.1080/14498596.2004.9635020.
    VaníčekP. Najafi-AlamdariM. 2004 Proposed new cartographic mapping for Iran Journal of Spatial Science 49 2 31 42 10.1080/14498596.2004.9635020
    Open DOIBack to article
  41. Veverka, B. (2004). Křovák's projection and its use for the Czech Republic and the Slovak Republic. 50 years of the Research Institute of Geodesy, Topography and Cartography, 50:173–179.
    Search in Google ScholarBack to article
  42. Vincenty, T. (1975). Direct and inverse solutions of geodesics on the ellipsoid with application of nested equations. Survey review, 23(176):88–93, doi: 10.1179/sre.1975.23.176.88.
    VincentyT. 1975 Direct and inverse solutions of geodesics on the ellipsoid with application of nested equations Survey review 23 176 88 93 10.1179/sre.1975.23.176.88
    Open DOIBack to article
  43. Yang, Q., Snyder, J., and Tobler, W. (1999). Map projection transformation: principles and applications. CRC Press.
    Search in Google ScholarBack to article
  44. Yildirim, F. (2004). Examining Alternative Methods for Zone Based UTM System. PhD thesis, KTU Fen Bilimleri Enstitusu, Trabzon, Turkey.
    Search in Google ScholarBack to article
DOI: https://doi.org/10.2478/rgg-2021-0006 | Journal eISSN: 2391-8152 | Journal ISSN: 0867-3179
Journal RSS Feed
Language: English
Page range: 35 - 45
Submitted on: Aug 12, 2021
Accepted on: Nov 29, 2021
Published on: Jan 3, 2022
Published by: Warsaw University of Technology
In partnership with: Paradigm Publishing Services
Publication frequency: 2 issues per year
Keywords:
Universal Transverse Mercator (UTM),
Lambert conformal conic (LCC),
composite projection,
distortion,
scale
Related subjects:
Computer sciences,
Computer sciences, other,
Geosciences,
Geodesy,
Cartography and photogrammetry,
Geosciences, other

© 2022 Faruk Yildirim, Fatih Kadi, published by Warsaw University of Technology
This work is licensed under the Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 License.

Volume 112 (2021): Issue 1 (December 2021)
Previous article
Next article