DocumentCode :
2911983
Title :
A spectrum extrapolation method for image magnification
Author :
Takami, Hiroyuki ; Nakano, Sachiko ; Ichige, Koichi ; Ishii, Rokuya
Author_Institution :
Div. of Electr. & Comput. Eng., Yokohama Nat. Univ.
fYear :
2005
fDate :
6-6 Nov. 2005
Abstract :
There are many kinds of interpolation methods to magnify an image. These methods proposed how to insert values between two neighbor values in an image. In general, a high-frequency band outside of a band-limitation cannot be obtained by using interpolation methods. Therefore a magnified image by an interpolation method blurs. This paper presents an extrapolation method to estimate high-frequency band theoretically. In the proposal method, we exploit the discrete Fourier transform (DFT) and the discrete Hilbert transform (DHT) in order to divide a frequency response into three components, a magnitude response, a minimum phase response and an all-pass phase response. These three responses are extrapolated respectively. Applying this method to an image, we can obtain a better image than that by using interpolation methods. By using a high pass filter, we verified that the obtained magnified image shaped the silhouette and had a spectrum in a high frequency band
Keywords :
Hilbert transforms; all-pass filters; discrete Fourier transforms; extrapolation; frequency estimation; frequency response; high-pass filters; image sampling; DFT; DHT; all-pass phase response; discrete Fourier transform; discrete Hilbert transform; frequency response; high pass filter; high-frequency band estimation; image magnification; interpolation method; minimum phase response; spectrum extrapolation method; Band pass filters; Digital images; Discrete Fourier transforms; Estimation theory; Extrapolation; Frequency estimation; Image sampling; Interpolation; Proposals; Transfer functions;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Industrial Electronics Society, 2005. IECON 2005. 31st Annual Conference of IEEE
Conference_Location :
Raleigh, NC
Print_ISBN :
0-7803-9252-3
Type :
conf
DOI :
10.1109/IECON.2005.1568889
Filename :
1568889
Link To Document :
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