A nonseparable VLSI architecture for two-dimensional discrete periodized wavelet transform

IEEE Transactions on Very Large Scale Integration (VLSI) Systems

Volumn 9, Issue 5, 2001, Pages 565-576

  Hung, King Chu ^a   Hung, Yao Shan ^b   Huang, Yu Jung ^a  

^a I SHOU UNIVERSITY   (Taiwan)

^b CHUNG SHAN INSTITUTE OF SCIENCE AND TECHNOLOGY   (Taiwan)

Author keywords

Computing; Design; Digital filter; High performance; Image processing; Logic simulation; Number representation; VLSI

Indexed keywords

ALGORITHMS; COMPUTER SIMULATION; DATA PROCESSING; DIGITAL FILTERS; HIGH PASS FILTERS; IMAGE PROCESSING; WAVELET TRANSFORMS;

DISCRETE PERIODIZED WAVELET TRANSFORM (DPWT);

VLSI CIRCUITS;

EID: 0035473287     PISSN: 10638210     EISSN: None     Source Type: Journal    
DOI: 10.1109/92.953491     Document Type: Article

References (23)

1. A theory for multiresolution signal decomposition: The wavelet representation
2. Image compression using wavelet transform and multiresolution decomposition
3. Image coding using wavelet transform
4. Image compression through wavelet transform coding
5. Spatially adaptive wavelet-based multiscale image restoration
6. Texture classification and segmentation using wavelet frames
7. Wavelets in computer graphics
8. Ten lectures on wavelets
9. Wavelet analysis on the circle
10. VLSI architecture for 2D daubechies wavelet transform without multipliers
11. VLSI architectures for discrete wavelet transforms
12. The recursive pyramid algorithm for the discrete wavelet transform
13. VLSI architectures for the discrete wavelet transform
14. Efficient realizations of the discrete and continuous wavelet transforms: From single chip implementations to mappings on SIMD array computers
15. Architectures for wavelet transforms: A survey
16. A scalable architecture for 2D discrete wavelet transform
17. VLSI implementation of discrete wavelet transform
18. A new architecture for the 2D discrete wavelet transform
19. A shift-invariant discrete wavelet transform
20. Embedded image coding using zerotrees of wavelet coefficients