Multi-quadric collocation model of horizontal crustal movement
Related subject area
GeodesyGravity inversion method using L0-norm constraint with auto-adaptive regularization and combined stopping criteriaCommon-mode signals and vertical velocities in the greater Alpine area from GNSS dataBenchmark forward gravity schemes: the gravity field of a realistic lithosphere model WINTERC-G
Solid Earth, 14, 101–117,2023
Solid Earth, 13, 1541–1567,2022
Solid Earth, 13, 849–873,2022
Argus, D. F. and Gordon, R. G.: No-Net-Rotation model of current plate velocities incorporating plate motion model NUVEL1, Geophys. Res. Lett., 18, 2039–2042, 1991.
Chai, H. Z., Cui, Y., and Ming, F.: The determination of Chinese mainland crustal movement model using least squares collocation, Acta Geo. Cart. Sin., 38, 61–65, 2009.
Freymueller, J. T., Woodard, H., Cohen, S. C., Cross, R., Elliott, J., Larsen, C. F., Hreinsdóttir, S., and Zweck, C.: Active Deformation Processes in Alaska, Based on 15 Years of GPS Measurements, in: Active Tectonics and Seismic Potential of Alaska, American Geophysical Union, Washington, D. C., 1–42, 2013.
Hardy, R. L.: The application of multiquadric equations and point mass anomaly models to crustal movement studies, NOAA Technical Report NOS 76 NGS 11, USA, 1978.
Hu, Y. and Wang, K.: Spherical-Earth finite element model of short-term postseismic deformation following the 2004 Sumatra earthquake, J. Geophys. Res., 117, 81–88, https://doi.org/10.1029/2012JB009153, 2012.