Point cloud downsampling is a crucial pre-processing operation to downsample the points in the point cloud in order to reduce computational cost, and communication load, to name a few. Recent research on point cloud downsampling has achieved great success which concentrates on learning to sample in a task-aware way. However, existing learnable samplers can not perform arbitrary-size sampling directly. Moreover, their sampled results always comprise many overlapping points. In this paper, we introduce the AU-PD, a novel task-aware sampling framework that directly downsamples point cloud to any smaller size based on a sample-to-refine strategy. Given a specified arbitrary size, we first perform task-agnostic pre-sampling to sample the input point cloud. Then, we refine the pre-sampled set to make it task-aware, driven by downstream task losses. The refinement is realized by adding each pre-sampled point with a small offset predicted by point-wise multi-layer perceptrons (MLPs). In this way, the sampled set remains almost unchanged from the original in distribution, and therefore contains fewer overlapping cases. With the attention mechanism and proper training scheme, the framework learns to adaptively refine the pre-sampled set of different sizes. We evaluate sampled results for classification and registration tasks, respectively. The proposed AU-PD gets competitive downstream performance with the state-of-the-art method while being more flexible and containing fewer overlapping points in the sampled set. The source code will be publicly available at https://zhiyongsu.github.io/Project/AUPD.html.
翻译:点下取样是一个至关重要的预处理操作, 将点云中的点点进行下映, 以降低计算成本和通信负荷, 举几个例子。 最近对点云下取样的研究取得了巨大成功, 其重点是以任务感知的方式学习样本。 然而, 现有的可学习采样器无法直接进行任意大小的抽样。 此外, 其抽样结果总是包含许多重叠点。 在本文件中, 我们引入了AU- PD, 一个新的任务感知抽样框架, 直接将云点下映到任何较小的范围, 以便降低计算成本和通信负荷。 在特定的任意大小, 我们首先对点进行任务分析, 先是进行任务分析, 然后再对输入点进行抽样测试, 然后再对输入点进行抽样结果进行抽样分析, 然后我们改进预选的样本集, 由下游任务损失驱动。 通过添加每个预采样点, 通过点感应变的多层透视点( MLPs) 预测, 以这种方式, 样本设定的云体大小几乎没有变化, 然后在原始的分布框架中分别进行抽样分析,, 因此, 将包含调整后, 格式的校验的进度的校验, 系统会的校正的校验, 的校验结果会在正确的校验, 。