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Efficient, recursively implemented differential operator, with application to edge detection

机译:高效,递归实现的微分算子,应用于边缘检测

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The estimation of derivatives is an important and sensitive task in digital image processing and analysis, both accuracy and computational efficiency being expected of a differential operator. Here we propose a new filter—designed through a strategy based on the Green's function of a signal matching equation—that responds to such demands. When used for edge detection, it yields theoretical performance indices that rival, and even top, the best reported marks. It is also computationally efficient, allowing very simple recursive implementation. The results of extensive edge-detection experimentation are reported here. Being explicitly designed as a first-derivative operator, our filter should also find application in other signal processing domains.
机译:在数字图像处理和分析中,导数的估计是一项重要而敏感的任务,差分运算符的准确性和计算效率都是预期的。在这里,我们提出了一种新的滤波器-通过基于信号匹配方程的格林函数的策略设计的-可以满足此类需求。当用于边缘检测时,它产生的理论性能指标可以与甚至最好的报告标记相媲美,甚至可以说是最高的。它的计算效率也很高,允许非常简单的递归实现。大量边缘检测实验的结果在这里报告。被明确设计为一阶导数运算符,我们的滤波器还应该在其他信号处理领域中找到应用。

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