Kaiping Xu
7 Papers
78 Citations
Kaiping Xu is an academic researcher. The author has contributed to research in topics: Computer science & Point cloud. The author has an hindex of 2, co-authored 6 publications.
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Papers
Geometric Transformer for Fast and Robust Point Cloud Registration
Zheng Qin,Yu-Yan Peng,Kaiping Xu,Hao Yu,Changjian Wang,Yulan Guo +5 more
- 14 Feb 2022
TL;DR: This work proposes Geometric Transformer, a simplistic design that attains surprisingly high matching accuracy such that no RANSAC is required in the estimation of alignment transformation, leading to 100 times acceleration.
148
Geometric Transformer for Fast and Robust Point Cloud Registration
Hao Yu,Zheng Qin,Changjian Wang,Yulan Guo,Yu-Yan Peng,Kaiping Xu +5 more
- 14 Feb 2022
TL;DR: This work proposes Geometric Transformer, a simplistic design that attains surprisingly high matching accuracy such that no RANSAC is required in the estimation of alignment transformation, leading to 100 times acceleration.
140
Deep Graph-based Spatial Consistency for Robust Non-rigid Point Cloud Registration
TL;DR: Zheng et al. as discussed by the authors proposed Graph-based Spatial Consistency Network (GraphSCNet) to filter outliers for non-rigid point cloud registration, which is based on the fact that nonrigid deformations are usually locally rigid, or local shape preserving.
12
Learning Accurate Template Matching with Differentiable Coarse-to-Fine Correspondence Refinement
TL;DR: In this paper , an edge-aware module is used to overcome the domain gap between the mask template and the grayscale image, allowing robust matching, and an initial warp is estimated using coarse correspondences based on novel structure-aware information provided by transformers.
Decoupled Diffusion Models with Explicit Transition Probability
TL;DR: Zhang et al. as mentioned in this paper proposed to decouple the intricate diffusion process into two comparatively simpler processes to improve the generative efficacy and speed of DPMs, in which the image distribution is approximated by an explicit transition probability while the noise path is controlled by the standard Wiener process.