Quasi-optimal compression of noisy optical and radar images

被引:8
|
作者
Lukin, Vladimir V. [1 ]
Ponomarenko, Nikolay N. [1 ]
Zriakhov, Mikhail S. [1 ]
Zelensky, Alexander A. [1 ]
Egiazarian, Karen O. [1 ]
Astola, Jaakko T. [1 ]
机构
[1] Natl Aerosp Univ, UA-61070 Kharkov, Ukraine
关键词
compression; noisy images; blind processing;
D O I
10.1117/12.689557
中图分类号
TP7 [遥感技术];
学科分类号
081102 ; 0816 ; 081602 ; 083002 ; 1404 ;
摘要
It is often necessary to compress remote sensing (RS) data such as optical or radar images. This is needed for transmitting them via communication channels from satellites and/or for storing in databases for later analysis of, for instance, scene temporal changes. Such images are generally corrupted by noise and this factor should be taken into account while selecting a data compression method and its characteristics, in the particular, compression ratio (CR). In opposite to the case of data transmission via communication channel when the channel capacity can be the crucial factor in selecting the CR, in the case of archiving original remote sensing images the CR can be selected using different criteria. The basic requirement could be to provide such a quality of the compressed images that will be appropriate for further use (interpreting) the images after decompression. In this paper we propose a blind approach to quasi-optimal compression of noisy optical and side look aperture radar images. It presumes that noise variance is either known a priori or pre-estimated using the corresponding automatic tools. Then, it is shown that it is possible (in an automatic manner) to set such a CR that produces an efficient noise reduction in the original images same time introducing minimal distortions to remote sensing data at compression stage. For radar images, it is desirable to apply a homomorphic transform before compression and the corresponding inverse transform after decompression. Real life examples confirming the efficiency of the proposed approach are presented.
引用
收藏
页数:12
相关论文
共 50 条
  • [31] COMPUTING A SPLINE WITH QUASI-OPTIMAL NODES
    DELAYE, A
    INTERNATIONAL JOURNAL OF COMPUTER MATHEMATICS, 1989, 30 (3-4) : 249 - 255
  • [32] Adaptive Security with Quasi-Optimal Rate
    Hemenway, Brett
    Ostrovsky, Rafail
    Richelson, Silas
    Rosen, Alon
    THEORY OF CRYPTOGRAPHY, TCC 2016-A, PT I, 2016, 9562 : 525 - 541
  • [33] Quasi-optimal model of the acoustic source
    Branski, A
    ENGINEERING ANALYSIS WITH BOUNDARY ELEMENTS, 2000, 24 (09) : 685 - 693
  • [34] QUASI-OPTIMAL CHOICE OF REGULARIZED APPROXIMATION
    TIKHONOV, AN
    GLASKO, VB
    KRIKSIN, IA
    DOKLADY AKADEMII NAUK SSSR, 1979, 248 (03): : 531 - 535
  • [35] On constructing quasi-optimal robust systems
    Zotov, M. G.
    JOURNAL OF COMPUTER AND SYSTEMS SCIENCES INTERNATIONAL, 2013, 52 (05) : 677 - 685
  • [36] Influence of impulsive noise in quasi-optimal and optimal receivers
    Sánchez, M
    Domínguez, A
    6TH WORLD MULTICONFERENCE ON SYSTEMICS, CYBERNETICS AND INFORMATICS, VOL III, PROCEEDINGS: IMAGE, ACOUSTIC, SPEECH AND SIGNAL PROCESSING I, 2002, : 321 - 324
  • [37] Statistical Synthesis of Optimal and Quasi-optimal Chopper Radiometers
    Kravchenko, Victor F.
    Volosyuk, Valery K.
    Pavlikov, Vladimir V.
    PIERS 2012 MOSCOW: PROGRESS IN ELECTROMAGNETICS RESEARCH SYMPOSIUM, 2012, : 51 - 55
  • [38] Optimal and Quasi-Optimal Automatic Tuning of Vibration Neutralizers
    Rustighi, Emiliano
    VIBRATION, 2024, 7 (02): : 362 - 373
  • [39] Optimal and Quasi-Optimal Navigations of an AUV in Current Disturbances
    Kim, Kangsoo
    Ura, Tamaki
    2008 IEEE/RSJ INTERNATIONAL CONFERENCE ON ROBOTS AND INTELLIGENT SYSTEMS, VOLS 1-3, CONFERENCE PROCEEDINGS, 2008, : 3661 - +
  • [40] Quasi-Optimal Nonlinear Markov Receiver in Airborne Radar Based on Waveguide-Slotted Antenna
    Sokolov, Rostislav I.
    Abdullin, Renat R.
    2015 IEEE 4TH ASIA-PACIFIC CONFERENCE ON ANTENNAS AND PROPAGATION (APCAP), 2015, : 77 - 78