Gravity for the Redefinition of the American Vertical Datum (GRAV-D)
Proceedings of the 2010 Federal Geospatial Summit on improving the National Spatial Reference System
New Zealand
Iceland
5. References
Heights
Burkholder, E. (2002) Elevations and the Global Spatial Data Model (GSDM).
Mäkinen, J. (2004) Some remarks and proposals on the re-definition of the EVRS and EVRF.
Meyer, T.H., D.R. Roman, and D.B. Zilkoski (2005) What Does Height Really Mean? Part I: Introduction, Surveying and Land Information Science, Vol. 64, No.4, pp. 223-234.
Meyer, T.H., D.R. Roman, and D.B. Zilkoski (2005) What Does Height Really Mean? Part II: Physics and Gravity, Surveying and Land Information Science, Vol. 65, No.1, pp. 5-15.
Meyer, T.H., D.R. Roman, and D.B. Zilkoski (2006) What Does Height Really Mean? Part III: Height Systems, Surveying and Land Information Science, Vol. 66, No.2, pp. 149-160.
Meyer, T.H., D.R. Roman, and D.B. Zilkoski (2006) What Does Height Really Mean? Part IV: GPS Orthometric Heighting, Surveying and Land Information Science, Vol. 66, No.3, pp. 165-183.
Smith, D.A. and D.R. Doyle (2006) The Future Role of Geodetic Datums in Control Surveying in the United States, Surveying and Land Information Science, Vol. 66, No.2, pp. 101-106.
Global Vertical Datum
Bursa, M., S. Kenyon, J. Kouba, Z. Sima, V. Vatrt, and M. Vojtísková (2004) A Global Vertical Reference Frame Based on Four Regional Vertical Datums, Stud. Geophys. Geod., 48, pp. 493-502.
Bursa, M., J. Kouba, V. Vatrt, V. Vítek, and M. Vojtísková (1999) Topex/Poseidon Altimetry and Dynamics of the Ocean-Atmosphere System, Studia geoph. et geod. 44, pp. 1-12.
Bursa, M., J. Kouba, M. Kumar, A. Müller, K. Radej, S.A. True, V. Vatrt, and M. Vojtísková (1999) Geoidal Geopotential and World Height System, Studia geoph. et geod. 43, pp. 327-337.
Geoid Modelling
Ellman, A. and P. Vanícek (2007) UNB application of Stokes-Helmert's approach to geoid computation, J. of Geodynamics, 43, pp. 200-213. (link)
Vanícek, P., J. Huang, P. Novak, S.D. Pagiatakis, M. Véronneau, Z. Martinec and W.E. Featherstone (1999) Determination of Boundary Values for the Stokes-Helmert Problem, J. of Geodesy, 73, pp. 180-192.
Martinec, Z. (1998) Boundary-Value Problems for Gravimetric Determination of a Precise Geoid, Lectures Notes in Earth Sciences, 73, Springer.
Vanícek, P. and Z. Martinec (1994) The Stokes-Helmert Scheme for the Evaluation of a Precise Geoid, Manus. Geod., 19, pp. 119-128.