Estimation of polarization parameters using time-frequency representations and its application to waves separation

被引:22
|
作者
Roueff, Antoine
Chanussot, Jocelyn
Mars, Jerome I.
机构
[1] ENSIEG, LIS Grenoble, Signals & Images Lab, F-38402 St Martin Dheres, France
[2] DU St Jerome, Grp Phys & Traitement Image, Inst Fresnel, F-13397 Marseille 20, France
关键词
time-frequency analysis; polarization estimation; waves separation; singular value decomposition;
D O I
10.1016/j.sigpro.2006.03.019
中图分类号
TM [电工技术]; TN [电子技术、通信技术];
学科分类号
0808 ; 0809 ;
摘要
This paper deals with the detection of polarized seismic waves, the estimation of their polarization parameters, and the use of these parameters to apply waves separation. The data, containing several polarized waves together with some noise, are recorded by two-component sensors. After a review presenting the tools classically used to estimate the polarization parameters of a wave in the time domain and in the time-frequency domain, respectively, we present a new methodology to detect polarized waves, and estimate their polarization parameters automatically. The proposed method is based on the segmentation of a time-frequency representation of the data. In addition, after describing the proposed polarization estimation method, we present the oblique polarization filter (OPF) that enables the separation of two polarized waves using their polarization parameters, even if the corresponding patterns partially overlap in the time-frequency plane. The OPF consists in applying phase shifts, rotations, and amplifications in order to project one wave on one single component and the other wave on the other component. Being more efficient than classical polarization estimation methods, our approach greatly increases the separation performances of the OPF. Results are presented both on synthetic and real seismic data. (c) 2006 Elsevier B.V. All rights reserved.
引用
收藏
页码:3714 / 3731
页数:18
相关论文
共 50 条
  • [21] Sparsity in Time-Frequency Representations
    Götz E. Pfander
    Holger Rauhut
    Journal of Fourier Analysis and Applications, 2010, 16 : 233 - 260
  • [22] Topics in time-frequency representations
    Cohen, L
    ADVANCED SIGNAL PROCESSING ALGORITHMS, ARCHITECTURES, AND IMPLEMENTATIONS VI, 1996, 2846 : 220 - 238
  • [23] Invertible time-frequency representations
    Nelson, DJ
    Kenny, OP
    ADVANCED SIGNAL PROCESSING ALGORITHMS, ARCHITECTURES, AND IMPLEMENTATIONS VIII, 1998, 3461 : 159 - 170
  • [24] TIME-FREQUENCY REPRESENTATIONS OF SIGNALS
    BERTRAND, J
    BERTRAND, P
    COMPTES RENDUS DE L ACADEMIE DES SCIENCES SERIE I-MATHEMATIQUE, 1984, 299 (13): : 635 - 638
  • [25] Blind Joint Estimation for OFDM Time-Frequency Parameters
    Liu, Mingqian
    Li, Bingbing
    Yang, Qinghai
    Tang, Ningjie
    CIRCUITS SYSTEMS AND SIGNAL PROCESSING, 2013, 32 (06) : 2999 - 3012
  • [26] Time-frequency representations and their structure
    Friedlander, B
    Scharf, LL
    PROCEEDINGS OF THE IEEE SIGNAL PROCESSING WORKSHOP ON HIGHER-ORDER STATISTICS, 1997, : 88 - 92
  • [27] Sparsity in Time-Frequency Representations
    Pfander, Goetz E.
    Rauhut, Holger
    JOURNAL OF FOURIER ANALYSIS AND APPLICATIONS, 2010, 16 (02) : 233 - 260
  • [28] The power of time-frequency representations
    Oncica, Adrian
    FLOWS, BOUNDARIES, INTERACTIONS, 2007, 934 : 93 - 100
  • [29] Sensitivity of time-frequency representations in the presence of noise in guided waves NDE
    Ramaswamy, S
    Madhukar, US
    Kommareddy, V
    Kumar, KMM
    Ganesan, B
    Sun, ZQ
    Faidi, W
    Batzinger, T
    REVIEW OF PROGRESS IN QUANTITATIVE NONDESTRUCTIVE EVALUATION, VOLS 25A AND 25B, 2006, 820 : 664 - 668
  • [30] Loudspeaker fault detection using time-frequency representations
    Davy, M
    Cottereau, H
    Doncarli, C
    2001 IEEE INTERNATIONAL CONFERENCE ON ACOUSTICS, SPEECH, AND SIGNAL PROCESSING, VOLS I-VI, PROCEEDINGS: VOL I: SPEECH PROCESSING 1; VOL II: SPEECH PROCESSING 2 IND TECHNOL TRACK DESIGN & IMPLEMENTATION OF SIGNAL PROCESSING SYSTEMS NEURALNETWORKS FOR SIGNAL PROCESSING; VOL III: IMAGE & MULTIDIMENSIONAL SIGNAL PROCESSING MULTIMEDIA SIGNAL PROCESSING - VOL IV: SIGNAL PROCESSING FOR COMMUNICATIONS; VOL V: SIGNAL PROCESSING EDUCATION SENSOR ARRAY & MULTICHANNEL SIGNAL PROCESSING AUDIO & ELECTROACOUSTICS; VOL VI: SIGNAL PROCESSING THEORY & METHODS STUDENT FORUM, 2001, : 3329 - 3332