Nonrigid shape recovery by Gaussian process regression

Jianke Zhu, S. Hoi, Michael R. Lyu
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引用次数: 30

Abstract

Most state-of-the-art nonrigid shape recovery methods usually use explicit deformable mesh models to regularize surface deformation and constrain the search space. These triangulated mesh models heavily relying on the quadratic regularization term are difficult to accurately capture large deformations, such as severe bending. In this paper, we propose a novel Gaussian process regression approach to the nonrigid shape recovery problem, which does not require to involve a predefined triangulated mesh model. By taking advantage of our novel Gaussian process regression formulation together with a robust coarse-to-fine optimization scheme, the proposed method is fully automatic and is able to handle large deformations and outliers. We conducted a set of extensive experiments for performance evaluation in various environments. Encouraging experimental results show that our proposed approach is both effective and robust to nonrigid shape recovery with large deformations.
高斯过程回归的非刚性形状恢复
最先进的非刚性形状恢复方法通常使用显式可变形网格模型来正则化表面变形并约束搜索空间。这些三角网格模型严重依赖于二次正则化项,难以准确捕获大变形,如剧烈弯曲。在本文中,我们提出了一种新的高斯过程回归方法来解决非刚性形状恢复问题,该方法不需要涉及预定义的三角网格模型。通过利用我们的新高斯过程回归公式和稳健的粗到精优化方案,所提出的方法是全自动的,能够处理大变形和异常值。我们在各种环境中进行了一系列广泛的性能评估实验。实验结果表明,该方法对大变形的非刚性形状恢复具有良好的鲁棒性和有效性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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