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3-D Shape Recovery from Image Focus Using Gray Level Cooccurrence Matrix

机译:使用灰度共生矩阵从图像焦点进行3D形状恢复

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Recovering a precise and accurate 3-D shape of the target object utilizing robust 3-D shape recovery algorithm is an ultimate objective of computer vision community. Focus measure algorithm plays an important role in this architecture which convert the color values of each pixel of the acquired 2-D image dataset into corresponding focus values. After convolving the focus measure filter with the input 2-D image dataset, a 3-D shape recovery approach is applied which will recover the depth map. In this document, we are concerned with proposing Gray Level Co-occurrence Matrix along with its statistical features for computing the focus information of the image dataset. The Gray Level Co-occurrence Matrix quantifies the texture present in the image using statistical features and then applies joint probability distributive function of the gray level pairs of the input image. Finally, we quantify the focus value of the input image using Gaussian Mixture Model. Due to its little computational complexity, sharp focus measure curve, robust to random noise sources and accuracy, it is considered as superior alternative to most of recently proposed 3-D shape recovery approaches. This algorithm is deeply investigated on real image sequences and synthetic image dataset. The efficiency of the proposed scheme is also compared with the state of art 3-D shape recovery approaches. Finally, by means of two global statistical measures, root mean square error and correlation, we claim that this approach -in spite of simplicity-generates accurate results.
机译:利用鲁棒的3D形状恢复算法来恢复目标对象的精确和精确的3D形状是计算机视觉社区的最终目标。聚焦测量算法在该体系结构中起着重要作用,该体系结构将获取​​的二维图像数据集的每个像素的颜色值转换为相应的聚焦值。将聚焦度量过滤器与输入的2-D图像数据集进行卷积后,将应用3-D形状恢复方法,该方法将恢复深度图。在本文中,我们关注提出灰度共生矩阵及其统计特征,以计算图像数据集的焦点信息。灰度共生矩阵使用统计特征量化图像中存在的纹理,然后应用输入图像的灰度对的联合概率分布函数。最后,我们使用高斯混合模型对输入图像的聚焦值进行量化。由于其计算复杂度低,焦点测量曲线清晰,对随机噪声源的鲁棒性和准确性,它被认为是大多数最近提出的3-D形状恢复方法的替代方案。该算法在真实图像序列和合成图像数据集上进行了深入研究。提议的方案的效率也与现有技术的3-D形状恢复方法进行了比较。最后,通过两种全局统计量,均方根误差和相关性,我们声称尽管简单,但这种方法仍会产生准确的结果。

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