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首页> 外文期刊>Pattern Recognition: The Journal of the Pattern Recognition Society >A robust hit-or-miss transform for template matching applied to very noisy astronomical images
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A robust hit-or-miss transform for template matching applied to very noisy astronomical images

机译:强大的模板匹配匹配算法,适用于噪声很大的天文图像

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摘要

The morphological hit-or-miss transform (HMT) is a powerful tool for digital image analysis. Its recent extensions to grey level images have proven its ability to solve various template matching problems. In this paper we explore the capacity of various existing approaches to work in very noisy environments and discuss the generic methods used to improve their robustness to noise. We also propose a new formulation for a fuzzy morphological HMT which has been especially designed to deal with very noisy images. Our approach is validated through a pattern matching problem in astronomical images that consists of detecting very faint objects: low surface brightness galaxies. Despite their influence on the galactic evolution model, these objects remain mostly misunderstood by the astronomers. Due to their low signal to noise ratio, there is no automatic and reliable detection method yet. In this paper we introduce such a method based on the proposed hit-or-miss operator. The complete Process is described starting from the building of a set of patterns until the reconstruction of a suitable map of detected objects. Implementation, running cost and optimisations are discussed. Outcomes have been examined by astronomers and compared to previous works. We have observed promising results in this difficult context for which mathematical morphology provides an original solution.
机译:形态命中或缺失变换(HMT)是用于数字图像分析的强大工具。它最近对灰度图像的扩展证明了其解决各种模板匹配问题的能力。在本文中,我们探索了各种现有方法在非常嘈杂的环境中工作的能力,并讨论了用于提高其抗噪声能力的通用方法。我们还为模糊形态HMT提出了一种新的公式,该公式已专门设计用于处理非常嘈杂的图像。我们的方法通过天文图像中的模式匹配问题得到了验证,该问题包括检测非常微弱的物体:低表面亮度星系。尽管它们对星系演化模型有影响,但这些天体大多仍被天文学家误解。由于它们的信噪比低,因此尚无自动可靠的检测方法。在本文中,我们基于提出的命中或失败算子引入了这种方法。从建立一组模式开始,直到重建合适的检测对象图,对完整过程进行了描述。讨论了实现,运行成本和优化。结果已由天文学家检查过,并与以前的工作进行了比较。我们已经在这种困难的环境中观察到了令人鼓舞的结果,数学形态学为此提供了原始的解决方案。

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