Lossy Image Compression Using Multiwavelet Transform for Wireless Transmission
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  • 作者:K. Rajakumar ; T. Arivoli
  • 关键词:Image compression ; Run length coding ; Bit plane coding ; Image transform
  • 刊名:Wireless Personal Communications
  • 出版年:2016
  • 出版时间:March 2016
  • 年:2016
  • 卷:87
  • 期:2
  • 页码:315-333
  • 全文大小:1,591 KB
  • 参考文献:1.Bandyopadhyay, S. K., Paul, T. U., & Raychoudhury, A. (2011). Image compression using approximate matching and run length. International Journal of advanced Computer science and applications, 2(6), 117–121.
    2.Calderbank, R., Daubechies, I., Sweldens, W., & Yeo, B.-L. (1997). Lossless image compression using integer to integer wavelet transforms, in Froc. In IEEE conference. on image Fmc. IEEE Press.
    3.Cheung, K. -W., & Po L. -M. (2001). Integer Multiwavelet Transform for Lossless Image Coding. In Proceedings of 2001 international symposium on intelligent multimedia, video and speech processing, 2–4 May 2001 (pp. 117–120). Hongkong.
    4.Christopoulos, C., Skodras, A., & Ebrahimi, T. (2000). The JPEG2000 still image coding system: an overview. IEEE Transactions on Consumer Electronics, 46, 1103–1127.CrossRef
    5.Cotronei, M., Lazzaro, D., Montefusco, L. B., & Puccio, L. (2000). Image compression through embedded multiwavelet transform coding. IEEE Transactions on Image Processing, 9(2), 184–189.CrossRef MathSciNet MATH
    6.Dhawan, S. (2011). A review of image compression and comparison of its algorithms. International Journal of Electronics & Communication Technology, 2(1).
    7.ISO JPEG standards committee. http://​www.​jpeg.​org
    8.Kaushik,P., & Sharma, Y. (2012). Comparison of different image enhancement techniques based upon PSNR & MSE. International Journal of Applied Engineering Research, 7(11). http://​www.​ripublication.​com/​ijaer.​htm .
    9.Lin, G., & Liu, Z.-M. (2000). The application of multiwavelet transform to image coding. IEEE Transaction on Image Processing, 9(2), 270–273.CrossRef
    10.Loza, A. et al. (2006). Structural similarity-based object tracking in video sequences. In Proceedings of the 9th international conferences on information fusion.
    11.Memon, N., Wu, X., & Yeo, B.-L. (1997). Entropy coding techniques for lossless image compression with reversible integer wavelet transforms. IBM Research Report, Computer Science/Mathematics, RC 21010, Oct. 22, 1997.
    12.Raghuveer M. R., & Bopardikar A. S. (1998). Wavelet transformsss="EmphasisTypeItalic ">Introduction to theory and applications.
    13.Rajakumar, K., & Arivoli, T. (2013). Implementation of multiwavelet transform coding for lossless image compression. IEEE International Conference on Information Communication and Embedded systems. ISBN: 978-1-4673-5786-9.
    14.Razzaque, A., & Thakur, N. V. (2012). An approach to image compression with partial encryption without sharing the secret key. International Journal of Computer Science and Network Security, 12(7), 1–6.
    15.Strela, V., Heller, P. N., Strang, G., Topiwala, P., & Heil, C. (1999). The application of multiwavelet filter banks to image processing. IEEE Transactions on Image Processing, 8, 548–563.CrossRef
    16.Telagarapu, P., Naveen, V. J., Prasanthi, A. L., & Santhi G. V. (2011). Image compression using DCT and wavelet transformations. International Journal of Signal Processing Image Processing and Pattern Recognition, 4(3).
    17.Tham, J. Y., Ranganath, S., & Kassim, A. A. (1998). Highly scalable wavelet-based video compression for very low bit-rate environment. IEEE Journal on Selected Areas in Communation-Special Issue on Very Low Bit-Rate Video Coding, 16(1), 12–27.
    18.Tham, J. Y., Shen, L., Lee, S. L., & Tan, H. H. (2000). A general approach for analysis and application of discrete multiwavelet transforms. IEEE Transaction on Signal Processing, 48(2), 457–464.CrossRef MathSciNet MATH
    19.Triantafyllidis, G. A., & Strintzis, M. G. (1999). A context based adaptive arithmetic coding technique for lossless image compression. IEEE Signal Processing Letters, 6(7), 168–170.CrossRef
    20.Veerla, R., Zhang, Z., & Rao, K. R. (2012). Advanced image coding and its comparison with various still image codecs. American Journal of Signal Processing, 2(5), 113–121. doi:10.​5923/​j.​ajsp.​20120205.​04 .CrossRef
    21.van Bilsen, E. Introduction on Advanced Image Coding. http://​www.​bilsen.​com/​aic/​software.​shtml
    22.Wang, Z., Bovik, A. C., Sheikh, H. R., & Simoncelli, E. P. (2004). Image quality assessment: From error visibility to structural similarity. IEEE Transactions on Image Processing, 13(4), 600–612.CrossRef
    23.Wu, X., Barthel, K. U., & Ruhl, G. (1998). Adaptation to nonstationarity of embedded wavelet code stream. In Proceedings of the International Conference on Image Processing, Chicago, IL.
    24.Xia, X. G. (1998). A new prefilter design for discrete multiwavelet transforms. IEEE Transactions on Signal Processing, 46, 1558–1569.CrossRef
    25.Xia, X.-G., Geronimo, J. S., Hardin, D. P., & Suter, B. W. (1996). Design of prefilters for discrete multiwavelet transforms. IEEE Transactions on Signal Processing, 44, 25–35.CrossRef
  • 作者单位:K. Rajakumar (1)
    T. Arivoli (2)

    1. Department of Electronics and Communication Engineering, Kalasalingam Academy of Research and Education, Krishnankoil, 626 126, TamilNadu, India
    2. Department of Electronics and Communication Engineering, Vickram College of Engineering, Enathi, 630561, TamilNadu, India
  • 刊物类别:Engineering
  • 刊物主题:Electronic and Computer Engineering
    Signal,Image and Speech Processing
    Processor Architectures
  • 出版者:Springer Netherlands
  • ISSN:1572-834X
文摘
The performance of the wavelets within the field of image process is standard. Multiwavelets is the next step in riffle theory and it takes the performance of wavelets to the next level. In this work the performance of the Integer Multiwavelet transform (IMWT) for lossy compression has been studied. The Proposed IMWT shows sensible performance in lossy reconstruction of the images than that of Existing lossy reconstruction. This work utilizes the performance of the Proposed IMWT for lossy compression of images with encoding techniques like Magnitude set coding and Run Length Encoding. The transform coefficients are unit coded by means of Magnitude set coding and run length coding techniques which in turn results with low bits. The transform coefficient matrix is coded on not taking under consideration of the sign values using the Magnitude Set—Variable Length Integer illustration. The sign data of the coefficients is coded as bit plane with zero thresholds. This Bit plane may be used as it is or coded to scale back the bits per pixels. The Simulation was exhausted using Matlab.
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