Correction to: On the equivalence of spherical splines with least-squares collocation and Stokes’s formula for regional geoid computation

被引：0

作者：

Vegard Ophaug

Christian Gerlach

机构：

[1] Norwegian University of Life Sciences (NMBU),Faculty of Science and Technology

[2] Bavarian Academy of Sciences and Humanities,Commission of Geodesy and Glaciology

来源：

Journal of Geodesy | 2020年 / 94卷

关键词：

D O I：

暂无

中图分类号：

学科分类号：

摘要：

The authors would like to apologize to the editor and readers for a bug in the numerical implementation of the formula for the initial guess on the regularization parameter 2013, as given in the second paragraph on page 1370, and repeated here for convenience.

引用

共 50 条

[11] GEOID HEIGHT COMPUTATION IN STRIP-AREA PROJECTS BY USING LEAST-SQUARES COLLOCATION
Doganalp, Serkan
ACTA GEODYNAMICA ET GEOMATERIALIA, 2016, 13 (02): : 167 - 176
[12] Computation of spherical harmonic coefficients and their error estimates using least-squares collocation
C. C. Tscherning
Journal of Geodesy, 2001, 75 : 12 - 18
[13] Computation of spherical harmonic coefficients and their error estimates using least-squares collocation
Tscherning, CC
JOURNAL OF GEODESY, 2001, 75 (01) : 12 - 18
[14] A Local Least-Squares Modification of Stokes’ Formula
L.E. Sjöberg
Studia Geophysica et Geodaetica, 2005, 49 : 23 - 30
[15] A local least-squares modification of Stokes' formula
Sjöberg, LE
STUDIA GEOPHYSICA ET GEODAETICA, 2005, 49 (01) : 23 - 30
[16] Unbiased least-squares modification of Stokes' formula
Sjoberg, Lars E.
JOURNAL OF GEODESY, 2020, 94 (09)
[17] Unbiased least-squares modification of Stokes’ formula
Lars E. Sjöberg
Journal of Geodesy, 2020, 94
[18] Least-Squares Spectral Collocation for the Navier–Stokes Equations
Wilhelm Heinrichs
Journal of Scientific Computing, 2004, 21 : 81 - 90
[19] Least-squares spectral collocation method for the stokes equations
Kim, SD
Lee, HC
Shin, BC
NUMERICAL METHODS FOR PARTIAL DIFFERENTIAL EQUATIONS, 2004, 20 (01) : 128 - 139
[20] Least-squares collocation: a spherical harmonic representer theorem
Chang, Guobin
Bian, Shaofeng
GEOPHYSICAL JOURNAL INTERNATIONAL, 2023, 234 (02) : 879 - 886

← 1 2 3 4 5 →