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Non-closed surface reconstruction based on wavelet trans-form and maximum blurred entropy

机译:基于小波跨形成和最大模糊熵的非闭合表面重建

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Though Poisson surface reconstruction (PSR) method can reconstruct watertight surface effectively, even from very noisy cloud point, it cannot be used to reconstruct non-closed surface as yet. In this paper, a method based on wavelet transform and maximum blurred entropy is proposed, which is from the idea of image threshold to reconstruct non-closed surface with PSR. Based on enclosed surface reconstructed by PSR, and the perimeter of triangles formed the spurious closed surface are longer than the triangles formed the model surface, there is obvious boundary between them. Thus, an optimum threshold can be calculated to segment the spurious enclosed surface from reconstructed surface. Firstly, the threshold candidates are attained by using wavelet transform. And then, the maximum blurred entropy algorithm is utilized for obtaining the optimum threshold. The experimental results validate the method proposed, which is of lower complexity, efficiency, and robustness compared with the state-of-the-art methods.
机译:尽管泊松表面重建(PSR)方法可以有效地重建水密表面,即使来自非常嘈杂的云点,也不能用于重建非封闭表面。在本文中,提出了一种基于小波变换和最大模糊熵的方法,这是从图像阈值的思想与PSR重建非闭合表面。基于PSR重建的封闭表面,并且形成的三角形的周边形成杂散封闭表面的长度比形成模型表面的三角形,它们之间存在明显的边界。因此,可以计算最佳阈值以将杂散封闭表面分段从重建表面段。首先,通过使用小波变换实现阈值候选。然后,利用最大模糊的熵算法来获得最佳阈值。实验结果验证了所提出的方法,与最先进的方法相比,该方法具有较低的复杂性,效率和鲁棒性。

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