Wavelet-based 3-D inversion for frequency-domain airborne EM data
暂无分享,去创建一个
Changchun Yin | V. C. Baranwal | Colin Farquharson | Yunhe Liu | C. Farquharson | Yunhe Liu | C. Yin | V. Baranwal
[1] M. Long,et al. Geophysical and geotechnical studies of geology and sediment properties at a quick-clay landslide site at Esp, Trondheim, Norway , 2016 .
[2] William H. Press,et al. Numerical recipes in Fortran 90: the art of parallel scientific computing, 2nd Edition , 1996, Fortran numerical recipes.
[3] Ling-Yun Chiao,et al. Multiscale seismic tomography , 2001 .
[4] Colin Farquharson,et al. Constructing piecewise-constant models in multidimensional minimum-structure inversions , 2008 .
[5] Michael S. Zhdanov,et al. Focusing geophysical inversion images , 1999 .
[6] Clifford H. Thurber,et al. Adaptive mesh seismic tomography based on tetrahedral and Voronoi diagrams: Application to Parkfield, California , 2005 .
[7] Kristofer Davis,et al. Fast solution of geophysical inversion using adaptive mesh, space-filling curves and wavelet compression , 2011 .
[8] D. Komatitsch,et al. A 3‐D spectral‐element and frequency‐wave number hybrid method for high‐resolution seismic array imaging , 2014 .
[9] Ingrid Daubechies,et al. Ten Lectures on Wavelets , 1992 .
[10] Eldad Haber,et al. Computational Methods in Geophysical Electromagnetics , 2014, Mathematics in Industry.
[11] Shu-Huei Hung,et al. First multi‐scale, finite‐frequency tomography illuminates 3‐D anatomy of the Tibetan Plateau , 2010 .
[12] Clifford H. Thurber,et al. Parameter estimation and inverse problems , 2005 .
[13] Shu-Huei Hung,et al. A data‐adaptive, multiscale approach of finite‐frequency, traveltime tomography with special reference to P and S wave data from central Tibet , 2011 .
[14] Michael S. Zhdanov,et al. 3D inversion of airborne electromagnetic data using a moving footprint , 2010 .
[15] Douglas W. Oldenburg,et al. Rapid construction of equivalent sources using wavelets , 2010 .
[16] D. Donoho. For most large underdetermined systems of linear equations the minimal 𝓁1‐norm solution is also the sparsest solution , 2006 .
[17] Guust Nolet,et al. Solving or resolving global tomographic models with spherical wavelets, and the scale and sparsity of seismic heterogeneity , 2011 .
[18] H. Bijwaard,et al. Optimization of Cell Parameterizations for Tomographic Inverse Problems , 2001 .
[19] G. Abers,et al. Deep structure of an arc-continent collision: Earthquake relocation and inversion for upper mantle P and S wave velocities beneath Papua New Guinea , 1991 .
[20] D. Oldenburg,et al. Generalized subspace methods for large-scale inverse problems , 1993 .
[21] D. Oldenburg,et al. Fast inversion of large-scale magnetic data using wavelet transforms and a logarithmic barrier method , 2003 .
[22] Ling-Yun Chiao,et al. Multiresolution parameterization for geophysical inverse problems , 2003 .
[23] Jean Virieux,et al. First‐arrival traveltime tomography using second generation wavelets , 2008 .
[24] Michael Becken,et al. Inversion of magnetotelluric data in a sparse model domain , 2016 .
[25] Hongjian Fang,et al. Wavelet-based double-difference seismic tomography with sparsity regularization , 2014 .
[26] D. Beamish. Airborne EM footprints , 2003 .
[27] Yongwimon Lenbury,et al. Three-dimensional magnetotelluric inversion : data-space method , 2005 .
[28] I. Daubechies,et al. Tomographic inversion using L1-norm regularization of wavelet coefficients , 2006, physics/0608094.
[29] Changchun Yin,et al. 3D inversion for multipulse airborne transient electromagnetic data , 2016 .
[30] I. Daubechies,et al. An iterative thresholding algorithm for linear inverse problems with a sparsity constraint , 2003, math/0307152.