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Fitting Algorithm for Overlapped Spherical Fruits Based on Geometry and Hough Transform

机译:基于几何和霍夫变换的球形水果重叠拟合算法

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At present, the main algorithm used in feature extraction of spherical fruits is tradition Hough algorithm. The algorithm has the disadvantages of complicated operation and high rate of false recognition. In view of this situation, an object fitting method based on the effective edge information of image is proposed in this paper. Firstly, the image noise of the original image is filtered out by bilateral algorithm and the overlapped objectives are recognized by K-means algorithm. Forwards, the watershed algorithm is used to realize the segmentation of overlapped fruits. Then using Canny operator and 8-connected boundary tracking algorithm to obtain the pixel coordinates of outer contour of the single object. Finally, combining geometry with Hough transform to realize the contour reconstruction of overlapped spherical fruits. In order to verify the effectiveness and feasibility of the proposed algorithm, 30 overlapped fruit images contain 109 fruits were used to verify the algorithm in experiment. The results show that in the natural environment, the method can effectively recognize and reconstruct the actual contour of overlapped spherical fruits, and the success rate of recognition is up to 86.2%.
机译:目前,用于球形水果特征提取的主要算法是传统的Hough算法。该算法操作复杂,错误识别率高。针对这种情况,提出了一种基于图像有效边缘信息的对象拟合方法。首先,通过双边算法滤除原始图像的图像噪声,并通过K-means算法识别出重叠的目标。向前,分水岭算法用于实现重叠水果的分割。然后使用Canny算子和8连通边界跟踪算法获得单个物体外轮廓的像素坐标。最后,将几何与霍夫变换相结合,实现了重叠球果的轮廓重构。为了验证该算法的有效性和可行性,在实验中用30个重叠的水果图像(包含109个水果)对算法进行了验证。结果表明,在自然环境下,该方法可以有效地识别和重建重叠的球形水果的实际轮廓,识别成功率高达86.2%。

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