GEOPHYSICS, VOL. 80, NO. 6 (NOVEMBER-DECEMBER 2015); P. 1–8, 10 FIGSGEO2015Nonminimum phase deconvolution in the log domain: A sparse inversion approach

First Page		Document Content
Date: 2015-04-27 17:10:45 Applied mathematics Deconvolution Estimation theory Blind deconvolution Mathematics Wavelet Electrical engineering Mexican hat wavelet Regularization Signal processing Image processing Numerical analysis		GEOPHYSICS, VOL. 80, NO. 6 (NOVEMBER-DECEMBER 2015); P. 1–8, 10 FIGSGEO2015Nonminimum phase deconvolution in the log domain: A sparse inversion approach Add to Reading List Source URL: sepwww.stanford.edu Download Document from Source Website File Size: 4,53 MB Share Document on Facebook

	ALTERNATING DIRECTION ALGORITHMS FOR TOTAL VARIATION DECONVOLUTION IN IMAGE RECONSTRUCTION MIN TAO∗ AND JUNFENG YANG ∗ DocID: 1vmbs - View Document
	Iterative Sparsity Methods for Coding and Deconvolution with Overcomplete Transforms Nick Kingsbury, Tanya Reeves and Yingsong Zhang Signal Processing & Communications Group, Dept. of Engineering University of Cambridge, DocID: 1vfgZ - View Document
	1 Regularized Deconvolution-based Approaches for Estimating Room Occupancies Afrooz Ebadat, Giulio Bottegal, Damiano Varagnolo, Bo Wahlberg, Fellow, IEEE, and Karl H. Johansson, Fellow, IEEE DocID: 1uI74 - View Document
	A Bayesian wavelet-based multidimensional deconvolution with sub-band emphasis Yingsong Zhang, Nick Kingsbury Signal Processing & Communication Group, Dept. of Engineering, University of Cambridge Cambridge CB2 1PZ, UK DocID: 1uBEx - View Document
	INVESTIGATION Species-Level Deconvolution of Metagenome Assemblies with Hi-C–Based Contact Probability Maps Joshua N. Burton,1 Ivan Liachko,1 Maitreya J. Dunham,2 and Jay Shendure2 DocID: 1tVey - View Document