论文标题
Point2Mesh:可变形网的自我优点
Point2Mesh: A Self-Prior for Deformable Meshes
论文作者
论文摘要
在本文中,我们介绍了Point2Mesh,这是一种从输入点云中重建表面网格的技术。先验是使用输入点云自动定义的,而不是明确指定对预期形状属性进行编码的先验,我们称之为自我。自我优点封装了从深神经网络重量内的单个形状重复重复的重复重复。我们优化网络权重以变形初始网格以缩小单个输入点云。这明确考虑了整个重建形状,因为计算共享的本地内核以适合整体对象。卷积内核在整个形状上进行了优化,这本质上鼓励了整个形状表面的局部规模的几何自相似性。我们表明,用自我优点收敛到理想的解决方案,收缩包裹了点云;与规定的平稳性相比,通常会被困在不良的局部最小值中。尽管传统重建方法的性能在非理想的情况下降低了现实世界扫描中通常存在的情况,即无定向的正:噪声,噪声和缺失(低密度)零件,但Point2mess对于非理想条件是可靠的。我们证明了Point2mesh在各种复杂性不同的各种形状上的性能。
In this paper, we introduce Point2Mesh, a technique for reconstructing a surface mesh from an input point cloud. Instead of explicitly specifying a prior that encodes the expected shape properties, the prior is defined automatically using the input point cloud, which we refer to as a self-prior. The self-prior encapsulates reoccurring geometric repetitions from a single shape within the weights of a deep neural network. We optimize the network weights to deform an initial mesh to shrink-wrap a single input point cloud. This explicitly considers the entire reconstructed shape, since shared local kernels are calculated to fit the overall object. The convolutional kernels are optimized globally across the entire shape, which inherently encourages local-scale geometric self-similarity across the shape surface. We show that shrink-wrapping a point cloud with a self-prior converges to a desirable solution; compared to a prescribed smoothness prior, which often becomes trapped in undesirable local minima. While the performance of traditional reconstruction approaches degrades in non-ideal conditions that are often present in real world scanning, i.e., unoriented normals, noise and missing (low density) parts, Point2Mesh is robust to non-ideal conditions. We demonstrate the performance of Point2Mesh on a large variety of shapes with varying complexity.