Abstract
Hyperspectral images have wide applications nowadays such as in atmospheric detection, remote sensing and military affairs. However, the volume of a hyperspectral image is so large that a 16bit AVIRIS image with a size 512 × 512 × 224 will occupy 112 M bytes. Therefore, efficient compression algorithms are required to reduce the cost of storage or bandwidth.
Access this chapter
Tax calculation will be finalised at checkout
Purchases are for personal use only
References
J. Xu, Z. Xiong, S. Li, and Y. Zhang, “3-D embedded subband coding with optimal truncation (3-D ESCOT),” Applied and Computational Harmonic Analysis, vol.10, pp.290–315, May 2001.
J. E. Fowler and D. N. Fox, “Embedded wavelet-based coding of three dimensional oceanographic images with land masses,” IEEE Transactions on Geoscience and Remote Sensing, vol.39, no.2, pp.284–290, February 2001.
X. Tang, W. A. Pearlman, and J. W. Modestino, “Hyperspectral image compression using three-dimensional wavelet coding,” in proceedings SPIE, vol.5022, pp.1037–1047, 2003.
Q. Du and J. E. Fowler, “Hyperspectral Image Compression Using JPEG2000 and Principal Component Analysis,” IEEE Geoscience and Remote sensing letters, vol.4, pp.201–205, April 2007.
P. L. Dragotti, G. Poggi, and A. R. P. Ragozini, “Compression of multispectral images by three-dimensional SPIHT algorithm,” IEEE Geoscience and Remote sensing letters, vol.38, no. 1, pp. 416–428, January 2000.
B. Penna, T. Tillo, E. Magli, and G. Olmo, “Transform Coding Techniques for Lossy Hyperspectral Data Compression,” IEEE Geoscience and Remote sensing letters, vol.45, no.5, pp.1408–1421, May 2007.
B. Penna, T. Tillo, E. Magli, and G. Olmo, “Progressive 3-D coding of hyperspectral images based on JPEG 2000,” IEEE Geoscience and Remote sensing letters, vol.3, no.1, pp.125–129, January 2006.
W. Sweldens, “The lifting scheme: A construction of second generation wavelet,” in SIAM Journal on Mathematical Analysis, vol.29, pp.511–546, 1997.
I. Daubechies and W. Sweldens, “Factoring wavelet transforms into lifting steps,” The Journal of Fourier Analysis and Applications, vol.4, pp.247–269, 1998.
A.Bilgin, G. Zweig, and M. W. Marcellin, “Three-dimensional image compression using integer wavelet transforms,” Applied Optics, vol.39, pp.1799–1814, April 2000.
Z. Xiong, X. Wu, S. Cheng, and J. Hua, “Lossy-to-Lossless Compression of Medical Volumetric Data Using Three-Dimensional Integer Wavelet Transforms,” IEEE Transactions on Medical Imaging, vol.22, no.3, pp.459–470, March 2003.
P. Hao and Q. Shi, “Reversible integer KLT for progressive-to-lossless compression of multiple component images,” in Proceedings IEEE International Conference Image Processing (ICIP’03), Barcelona, Spain, pp.I-633–I-636, 2003.
L. Galli and S. Salzo, “Lossless hyperspectral compression using KLT,” IEEE International Geoscience and Remote Sensing Symposium, (IGARSS2004), vol.1, pp.313–316, September 2004.
C. Kwan, B. Li, R. Xu, X. Li, T. Tran, and T. Nguyen, “A Complete Image Compression Method Based on Overlapped Block Transform with Post-Processing,” EURASIP Journal on Applied Signal Processing, pp.1–15, January 2006.
P. List, A. Joch, J. Lainema, G. Bjontegaard, M. Karczewicz, “Adaptive deblocking filter,” IEEE Transactions on Circuits and Systems for Video Technology, vol.13, no.7, pp.614–619, July 2003.
Xiong ZX, Orchard MT, Zhang YQ, “A deblocking algorithm for JPEG compressed images using overcomplete wavelet representations,” IEEE Transactions on Circuits and Systems for Video Technology, vol.7, no.2, pp.433–437, April 1997.
P. Cassereau, “A New Class of Optimal Unitary Transforms for Image Processing”, Master’s Thesis, Massachusetts Institute of Technology, Cambridge, MA, May 1985.
H. S. Malvar, “Lapped transforms for efficient transform/subband coding”, IEEE Transactions on Acoustics, Speech, and Signal Processing, pp.969–978, ASSP-38. 1990.
C.W. Lee and H. Ko, “Arbitrary resizing of images in DCT domain using lapped transforms”, Electronics Letters, vol.41, pp.1319–1320, November 2005.
T. D. Tran, J. Liang, and C. Tu, “Lapped transform via time-domain pre- and post-processing,” IEEE Transactions on Signal Processing, vol.51, no.6, pp.1557–1571, January 2003.
Chengjie Tu, and Trac D. Tran, “Context-based entropy coding of block transform coefficients for image compression,” IEEE Transactions on Image Processing, vol.11, no.11, pp. 1271–1283, January 2002.
Jie Liang, Trac D. Tran, “Fast Multiplierless Approximations of the DCT with the Lifting Scheme,” IEEE Transactions on Signal Processing, vol.49, no.12, pp.3032–3044, December 2001.
S. Srinivasan, C. Tu, S. L. Regunathan, and G. J. Sullivan, “HD Photo: a new image coding technology for digital photography,” in Proceedings SPIE Applications of Digital Image Processing XXX, San Diego, vol.6696, pp.66960A, August 2007.
C. Tu, S. Srinivasan, G. J. Sullivan, S. Regunathan, and H. S. Malvar, “Low-complexity hierarchical lapped transform for lossy-to-lossless image coding in JPEG XR//HD Photo,” in Proceedings SPIE Applications of Digital Image Processing XXXI, San Diego,vol.7073, pp.70730 C1-12,August 2008.
Y. Chen, S. Oraintara, and T. Nguyen, “Integer discrete cosine transform (IntDCT),” in Proceedings 2nd International Conference Information and Communication of Signal Processing, December 1999.
G.C.K. Abhayaratne, “Reversible integer-to-integer mapping of N-point orthonormal block transforms,” Signal Processing, vol.87, no.5, pp.950–969, 2007.
J. Li, “Reversible FFT and MDCT via matrix lifting,” in Proceedings IEEE International Conference on Acoustics, Speech, and Signal Processing, vol. 4, pp. iv-173–iv-176, May 2004.
L.Z. Cheng, G.J. Zhong, and J.S. Luo, “New family of lapped biorthogonal transform via lifting steps,” IEE Proceedings -Vision, Image and Signal Processing, Vol. 149, no. 2, pp. 91–96, April 2002.
P. Hao and Q. Shi, “Matrix Factorizations for Reversible Integer Mapping,” IEEE Transactions on Signal Processing, vol.42, no.10, pp. 2314–2324,October 2001.
K. R. Rao and P. Yip, Discrete Cosine Transform: Algorithms, Advantages, Applications. New York: Academic, 1990.
B. Penna, T. Tillo, E. Magli, and G. Olmo, “Transform Coding Techniques for Lossy Hyperspectral Data Compression,” IEEE Geosciense and Remote Sensing, vol. 45, no. 5, pp. 1408–1421, May 2007.
Z. Xiong, O. Guleryuz, and M. T. Orchard, “A DCT-based embedded image coder”. IEEE Signal Processing Letters, vol. 3, pp. 289–290, 1996.
X. Tang and W. A. Pearlman, “Three-Dimensional Wavelet-Based Compression of Hyperspectral Images,” in Hyperspectral Data Compression, pp.273–308, 2006.
Jiaji Wu, Zhensen Wu, Chengke Wu, “Lossly to lossless compression of hyperspectral images using three-dimensional set partitioning algorithm,” Optical Engineering, vol.45, no.2, pp.1–8, February 2006.
Information Technology—JPEG 2000 Image Coding System—Part 2: Extensions, ISO/IEC 15444–2, 2004.
E. Christophe, C. Mailhes and P. Duhamel, “Hyperspectral image compression: adapting SPIHT and EZW to Anisotropic 3-D Wavelet Coding”, IEEE Transactions on Image Processing, vol.17, no.12, pp.2334–2346, 2008.
Lei Wang, Jiaji Wu, Licheng Jiao, Li Zhang and Guangming Shi, “Lossy to Lossless Image Compression Based on Reversible Integer DCT. IEEE International Conference on Image Processing 2008 (ICIP2008), pp.1037–1040, 2008.
J. Mielikainen, “Lossless compression of hyperspectral images using lookup tables,” IEEE Signal Processing Letters, vol.13, no.3, pp.157–160, 2006.
Author information
Authors and Affiliations
Corresponding author
Editor information
Editors and Affiliations
Rights and permissions
Copyright information
© 2012 Springer Science+Business Media, LLC
About this chapter
Cite this chapter
Wu, J., Wang, L., Fang, Y., Jiao, L.C. (2012). Multiplierless Reversible Integer TDLT/KLT for Lossy-to-Lossless Hyperspectral Image Compression. In: Huang, B. (eds) Satellite Data Compression. Springer, New York, NY. https://doi.org/10.1007/978-1-4614-1183-3_9
Download citation
DOI: https://doi.org/10.1007/978-1-4614-1183-3_9
Published:
Publisher Name: Springer, New York, NY
Print ISBN: 978-1-4614-1182-6
Online ISBN: 978-1-4614-1183-3
eBook Packages: EngineeringEngineering (R0)