Beschreibung
The discrete wavelet transform (DWT) is undoubtedly a powerful tool for signal and image processing. However, it has few disadvantages like shift sensitivity, poor directionality, and lack of phase information. To overcome these disadvantages, this work focuses on the dual-tree complex wavelet transform which has two important properties: It is nearly shift invariant and directionally selective in two and higher dimensions. Further, it is generally assumed that the wavelet coefficients are independent, but the coefficients of natural images have strong dependencies. The performance of image denoising algorithms using wavelet transforms can be improved significantly by taking into account these statistical dependencies among wavelet coefficients. In this work, both intrascale and interscale dependencies have been considered in detail and accordingly, an improved shrinkage function has been proposed. The denoising performance is improved because parameters are estimated in a local neighborhood as well as across different scales.
Autorenporträt
The author is a Professor of Computer Science at LLRIET, Moga affiliated to MRSPTU, Bathinda. She has authored several papers in referred international journals as well as in international and national conferences. She has given several invited lectures and tutorials on the latest technological developments in the field of Computer Science & Engg.
