Error propagation with geographic specificity for very high degree geopotential models

International Association of Geodesy Symposia

Volumn 129, Issue , 2005, Pages 149-154

  Pavlis, N K ^a   Saleh, J ^a  

^a RAYTHEON COMPANY   (United States)

Author keywords

Convolution; Error propagation; Geopotential; High degree spherical harmonic models

Indexed keywords

CONVOLUTION; COVARIANCE MATRIX; HARMONIC ANALYSIS; PARAMETER ESTIMATION;

COMPUTING TECHNOLOGY; COVARIANCE PROPAGATION; ERROR COVARIANCE MATRIX; ERROR PROPAGATION; ESTIMATED PARAMETER; GEOPOTENTIALS; GRAVITATIONAL MODEL; SPHERICAL HARMONIC MODELS;

ERRORS;

EID: 84897065885     PISSN: 09399585     EISSN: None     Source Type: Conference Proceeding    
DOI: 10.1007/3-540-26932-0_26     Document Type: Article

References (5)

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2. Haagmans, R.H.N., M. Van Gelderen (1991). Error variances-covariances of GEM-Tl: Their characteristics and implications in geoid computation. J. Geophys. Res., 96 (312), 20011-20022.
3. Heiskanen, W.A. and H. Moritz (1967). Physical Geodesy. W.H. Freeman, San Francisco.
4. Jekeli, C. (1981). Alternative Methods to Smooth the Earth's Gravity Field. Rep. 327, Dept. of Geod. Sci. and Surv., The Ohio State University, Columbus, Ohio.
5. Wong, L. and R. Gore (1969). Accuracy of Geoid Heights from Modified Stokes Kernels. Geophys. J. R.Astr.Soc, 18, Sl-91.