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A multiple covariance approach for cell detection of Gram-stained smears images

机译:用于革兰氏染色涂片图像细胞检测的多重协方差方法

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Microscope examination of Gram stained clinical specimens is used for aiding the diagnosis of patients with infectious diseases. In high volume pathology laboratories, this manual microscopy examination is considered time consuming and labour intensive. Unfortunately, despite the great benefits offered from the application of Computer Aided Diagnosis (CAD) systems, to our knowledge, the highest automation stage for Gram stained slide analysis is only at the pre-analytical process. This paper takes the first steps towards the application of computer vision to direct smear, Gram stained images. To that end, we present a novel Gram stain image dataset. In addition, we also propose a multiple covariance approach for leukocyte and epithelial cell detection in Gram stain images. Each covariance matrix represents a particular image region characterising the cell's deformed structure. As covariance matrices form points on an Symmetric Positive Definite (SPD) manifold, the traditional Euclidean-based analysis cannot be used. As such, we first map the manifold points into the Reproducing Kernel Hilbert Space (RKHS). The analysis is done via a novel kernel similarity function that allows comparison between sets of covariance matrices. The proposed approach is contrasted, in the proposed dataset, with two recent state of the art methods in pedestrian detection: Histogram Of Gradient (HOG) and the traditional single covariance matrix approach. We found that the proposed approach outperformed both of these methods.
机译:革兰氏染色的临床标本的显微镜检查可用于辅助诊断感染性疾病。在大量病理实验室中,这种手动显微镜检查被认为是耗时且劳动密集的。不幸的是,尽管从计算机辅助诊断(CAD)系统的应用中获得了巨大收益,但就我们所知,革兰氏染色载玻片分析的最高自动化阶段只是在分析前的过程中。本文迈出了将计算机视觉应用于直接涂片,革兰氏染色图像的第一步。为此,我们提出了一个新颖的革兰氏染色图像数据集。此外,我们还为革兰氏染色图像中的白细胞和上皮细胞检测提出了一种多协方差方法。每个协方差矩阵代表一个表征细胞变形结构的特定图像区域。由于协方差矩阵在对称正定(SPD)流形上形成点,因此无法使用传统的基于欧几里得的分析。因此,我们首先将流形点映射到“复制内核希尔伯特空间”(RKHS)中。该分析是通过一种新颖的核相似度函数完成的,该函数允许在协方差矩阵集之间进行比较。在提议的数据集中,该提议的方法与行人检测中的两种最新方法进行了对比:梯度直方图(HOG)和传统的单协方差矩阵方法。我们发现,所提出的方法优于这两种方法。

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