DocumentCode
2631873
Title
A Krawtchouk moments based super resolution technique for multiframe image sequence
Author
Ananth, Raj P.
Author_Institution
Dept. of ECE, Osmania Univ., Hyderabad, India
fYear
2012
fDate
4-6 June 2012
Firstpage
1
Lastpage
3
Abstract
Recently, Xinbo Gau et. al[2] employed Zernike moments to construct a high resolution image sequence from a given set of blurred, down sampled and noisy image sequence. In general, Zernike moments are defined using Zernike polynomials which are not orthogonal over the square image region. Further, these moments are not discrete. Hence, image quality gets distorted due to incorrect moment values. Therefore, to correct these errors, this paper uses Krawchouk moments that posses the following features i) no need for coordinate transformation ii) orthogonal over a square region and iii) they are discrete moments, to create a high resolution image sequence from a given low resolution image sequence. The proposed approach was tested using different multiframe image sequences having small local motion and rotation. Results are compared with Zernike moments, Lanczos and sparse representation methods.
Keywords
Zernike polynomials; image representation; image resolution; image sequences; Krawtchouk moment-based superresolution technique; Lanczos representation method; Zernike moments; Zernike polynomials; blurred image sequence; coordinate transformation; discrete moments; down-sampled image sequence; high-resolution image sequence; image quality; multiframe image sequence; noisy image sequence; sparse representation method; square image region; Bayesian methods; Image resolution; Image sequences; Interpolation; Mathematical model; Video sequences; Krawchouk moments and sparse representation; Lanczo interpolation; Zernike moments;
fLanguage
English
Publisher
ieee
Conference_Titel
Consumer Electronics (ISCE), 2012 IEEE 16th International Symposium on
Conference_Location
Harrisburg, PA
ISSN
0747-668X
Print_ISBN
978-1-4673-1354-4
Type
conf
DOI
10.1109/ISCE.2012.6241711
Filename
6241711
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