Abstract

Performance of radiographic diagnosis and therapeutic intervention heavily depends on the quality of acquired images. Over decades, a range of pre-processing for image enhancement has been explored. Among the most recent proposals is iterative blinded image deconvolution, which aims to identify the inheritant point spread function, degrading images during acquisition. Thus far, the technique has been known for its poor convergence and stability and was recently superseded by non-negativity and support constraints recursive image filtering. However, the latter requires a priori on intrinsic properties of imaging sensor, e.g., distribution, noise floor and field of view. Most importantly, since homogeneity assumption was implied by deconvolution, recovered degrading function was global, disregarding fidelity of underlying objects. This paper proposes a modified recursive filtering with similar non-negativity constraints, but also taking into account local anisotropic structure of content. The experiment reported herein demonstrates its superior convergence property, while also preserving crucial image feature.

Highlights

  • Recent advances in medical imaging technology has so far enabled high performance computerized radiographic diagnosis and therapeutic intervention [1,2,3,4,5]

  • Without loss of generalization, the proposed enhanced nonnegativity and support constraints recursive filtering (NAS-RIF) algorithm was examined by applying to both synthetic and medical images corrupted with known degradation

  • Anisotropic strength as image contrast regularization As pointed out in [20] and subsequent works, trivial all-zero condition could be prevented by imposing a total sum constraint on FIR kernel

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Summary

Introduction

Recent advances in medical imaging technology has so far enabled high performance computerized radiographic diagnosis and therapeutic intervention [1,2,3,4,5] It has been widely applied, for examples, in patient specific anatomical modeling, lesion extraction and more recently in unsupervised deep learning [6]. Degradation is one of major impeding factors in their success In practice, it is led by a series of complex processes imaging signal underwent during acquisition, for simplicity, the term is typically characterized by linear deconvolution of blurring kernel and an additive noise [7], as expressed in (1). Its key element involves estimating a PSF and its respective inverse (h-1)

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