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首页> 外文期刊>Advances in Mathematical Physics >A Fast Region-Based Segmentation Model with Gaussian Kernel of Fractional Order
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A Fast Region-Based Segmentation Model with Gaussian Kernel of Fractional Order

机译:具有分数阶高斯核的基于区域的快速分割模型

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By summarizing some classical active contour models from the view of level set representation, a simple energy function expression with the Gaussian kernel of fractional order is proposed, and then a novel region-based geometric active contour model is established. In this proposed model, the energy function with value of [−1, 1] is built, the local mean and global mean of the inside and outside of the evolution curve are employed, and the segmentation results are obtained by controlling the expansion and contraction of the evolution curve. The model is simple and easy to implement; it can also protect weak edges because of considering more statistical information. Experimental results on synthetic and natural images show that the proposed model is much more effective in dealing with the images with weak or blurred edges, and it takes less time.
机译:通过从水平集表示的角度总结一些经典的主动轮廓模型,提出了一种具有分数阶高斯核的简单能量函数表达式,然后建立了一种基于区域的新型几何主动轮廓模型。在该模型中,建立了[-1,1]值的能量函数,利用了演化曲线内外的局部均值和全局均值,并通过控制伸缩来获得分割结果。演化曲线该模型简单易实现;由于考虑了更多的统计信息,它还可以保护弱边缘。对合成图像和自然图像进行的实验结果表明,所提出的模型在处理边缘较弱或模糊的图像方面更为有效,并且所需时间更少。

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