Separation of multiplicative image components by Bayesian Independent Component Analysis

Arash Mehrjou, Babak Nadjar Araabi, Reshad Hosseini
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引用次数: 0

Abstract

The ability to decompose superimposed images to their basic components has a fundamental importance in machine vision applications. Segmentation Algorithms consider an image composed of several regions each with a particular gray level, texture or color and try to extract those regions which are not covering each other. However, in this paper, we propose a method for decomposing an image to its superimposed components. Taking prior assumptions into account requires Bayesian framework which is well adapted to this application. Also, a profound mathematical theory called Variational Method is used here which makes us capable of calculating intractable integrals and marginal posteriors. In this paper, situations where superimposed images are to be recovered are discussed and a thorough framework is suggested which is basically founded on the ground of Blind Source Separation (BSS) and Independent Component Analysis (ICA). The main idea of this paper is exerted on some synthetic images to verify its applicability.
用贝叶斯独立分量分析分离相乘图像分量
将叠加图像分解为其基本组件的能力在机器视觉应用中具有重要的基础意义。分割算法考虑由几个区域组成的图像,每个区域具有特定的灰度,纹理或颜色,并试图提取那些不相互覆盖的区域。然而,在本文中,我们提出了一种将图像分解为其叠加分量的方法。考虑到先前的假设需要贝叶斯框架,它很好地适应了这种应用。此外,这里还使用了一种叫做变分法的深奥数学理论,它使我们能够计算难以处理的积分和边际后验。本文讨论了叠加图像恢复的情况,并提出了一个基本建立在盲源分离(BSS)和独立分量分析(ICA)基础上的完整框架。将本文的主要思想应用于一些合成图像,验证了其适用性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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