Removing non-stationary noise in spectrum sensing using matrix factorization

被引:0
|
作者
Jan-Willem van Bloem
Roel Schiphorst
Cornelis H Slump
机构
[1] University of Twente,
关键词
Singular Value Decomposition; Energy Detection; Automatic Gain Control; Spectrum Occupancy; Matrix Factorization Technique;
D O I
暂无
中图分类号
学科分类号
摘要
Spectrum sensing is key to many applications like dynamic spectrum access (DSA) systems or telecom regulators who need to measure utilization of frequency bands. The International Telecommunication Union (ITU) recommends a 10 dB threshold above the noise to decide whether a channel is occupied or not. However, radio frequency (RF) receiver front-ends are non-ideal. This means that the obtained data is distorted with noise and imperfections from the analog front-end. As part of the front-end the automatic gain control (AGC) circuitry mainly affects the sensing performance as strong adjacent signals lift the noise level. To enhance the performance of spectrum sensing significantly we focus in this article on techniques to remove the noise caused by the AGC from the sensing data. In order to do this we have applied matrix factorization techniques, i.e., SVD (singular value decomposition) and NMF (non-negative matrix factorization), which enables signal space analysis. In addition, we use live measurement results to verify the performance and to remove the effects of the AGC from the sensing data using above mentioned techniques, i.e., applied on block-wise available spectrum data. In this article it is shown that the occupancy in the industrial, scientific and medical (ISM) band, obtained by using energy detection (ITU recommended threshold), can be an overestimation of spectrum usage by 60%.
引用
收藏
相关论文
共 50 条
  • [31] Predicting Spectrum Occupancies Using a Non-Stationary Hidden Markov Model
    Chen, Xianfu
    Zhang, Honggang
    MacKenzie, Allen B.
    Matinmikko, Marja
    IEEE WIRELESS COMMUNICATIONS LETTERS, 2014, 3 (04) : 333 - 336
  • [32] Regularity of non-stationary subdivision: a matrix approach
    M. Charina
    C. Conti
    N. Guglielmi
    V. Protasov
    Numerische Mathematik, 2017, 135 : 639 - 678
  • [33] Regularity of non-stationary subdivision: a matrix approach
    Charina, M.
    Conti, C.
    Guglielmi, N.
    Protasov, V.
    NUMERISCHE MATHEMATIK, 2017, 135 (03) : 639 - 678
  • [34] Stationary and Non-stationary Wide-Band Noise Reduction Using Zero Phase Signal
    Thanhikam, Weerawut
    Kamamori, Yuki
    Kawamura, Arata
    Iiguni, Youji
    IEICE TRANSACTIONS ON FUNDAMENTALS OF ELECTRONICS COMMUNICATIONS AND COMPUTER SCIENCES, 2012, E95A (05) : 843 - 852
  • [35] REDUCTION OF NON-STATIONARY NOISE USING A NON-NEGATIVE LATENT VARIABLE DECOMPOSITION
    Schmidt, Mikkel N.
    Larsen, Jan
    2008 IEEE WORKSHOP ON MACHINE LEARNING FOR SIGNAL PROCESSING, 2008, : 486 - 491
  • [36] Non-stationary noise estimation using dictionary learning and Gaussian mixture models
    Hughes, James M.
    Rockmore, Daniel N.
    Wang, Yang
    IMAGE PROCESSING: ALGORITHMS AND SYSTEMS XII, 2014, 9019
  • [37] Non-stationary Noise Cancellation Using Deep Autoencoder Based on Adversarial Learning
    Lim, Kyung-Hyun
    Kim, Jin-Young
    Cho, Sung-Bae
    INTELLIGENT DATA ENGINEERING AND AUTOMATED LEARNING - IDEAL 2019, PT I, 2019, 11871 : 367 - 374
  • [38] The effects of non-stationary noise on electromagnetic response estimates
    Banks, RJ
    GEOPHYSICAL JOURNAL INTERNATIONAL, 1998, 135 (02) : 553 - 563
  • [39] Non-stationary noise cancellation in infrared wireless receivers
    Krishnan, S
    Fernando, X
    Sun, HB
    CCECE 2003: CANADIAN CONFERENCE ON ELECTRICAL AND COMPUTER ENGINEERING, VOLS 1-3, PROCEEDINGS: TOWARD A CARING AND HUMANE TECHNOLOGY, 2003, : 1945 - 1949
  • [40] Consistent estimation of signal parameters in non-stationary noise
    Friedmann, J.
    Fishler, E.
    Messer, H.
    2000, IEEE, Los Alamitos, CA, United States : 225 - 228