Abstract

Accurate estimation of the contrast sensitivity of the human visual system is crucial for perceptually based image processing in applications such as compression, fusion and denoising. Conventional contrast sensitivity functions (CSFs) have been obtained using fixed-sized Gabor functions. However, the basis functions of multiresolution decompositions such as wavelets often resemble Gabor functions but are of variable size and shape. Therefore to use the conventional CSFs in such cases is not appropriate. We have therefore conducted a set of psychophysical tests in order to obtain the CSF for a range of multiresolution transforms: the discrete wavelet transform, the steerable pyramid, the dual-tree complex wavelet transform, and the curvelet transform. These measures were obtained using contrast variation of each transforms' basis functions in a 2AFC experiment combined with an adapted version of the QUEST psychometric function method. The results enable future image processing applications that exploit these transforms such as signal fusion, superresolution processing, denoising and motion estimation, to be perceptually optimized in a principled fashion. The results are compared with an existing vision model (HDR-VDP2) and are used to show quantitative improvements within a denoising application compared with using conventional CSF values.

Highlights

  • IntroductionHuman Visual System (HVS) over a wide range of spatial frequencies

  • T HE Contrast Sensitivity Function (CSF) measures the threshold sensitivity of simple grating patterns of theHuman Visual System (HVS) over a wide range of spatial frequencies

  • We have presented the perceptual thresholds and contrast sensitivities of a range of basis functions from popular wavelet analysis decompositions

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Summary

Introduction

Human Visual System (HVS) over a wide range of spatial frequencies It plays a central role in the visual models and metrics used in perceptually-based image processing techniques such as image fusion and compression The associate editor coordinating the review of this manuscript and approving it for publication was Dr Stefan Winkler. Wavelets, in their different forms, provide a large number of invertible transforms that decompose a signal into a selfsimilar, weighted set of basis functions that vary in scale and orientation (in two dimensions). Popular wavelet transforms used for analysis include the DWT, DT-CWT, Curvelet and Steerable Pyramid Transforms.

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