TY - JOUR
T1 - Data-driven geometry-recovering mesh denoising
AU - WANG, Jun
AU - HUANG, Jin
AU - WANG, Fu Lee
AU - WEI, Mingqiang
AU - XIE, Haoran
AU - QIN, Jing
PY - 2019/9
Y1 - 2019/9
N2 - Depth cameras and 3D scanners significantly simplify the procedure of geometric modeling. 3D surfaces have become more widespread, leading to a great demand for noise removal with the expectation of the minimal disturbance of mesh geometry. We propose a novel two-step data-driven mesh denoising approach. The first step removes noise by learning normal variations from noisy models to their ground-truth counterparts. Unlike existing denoising methods, we present the second step to recover the mesh geometry lost in the first step. The second step understands the commonly used filters by learning the mapping from filtered models to their ground-truth counterparts. In addition, (1) to handle noise with large variations, we model normal estimation as a low-rank matrix recovery problem in similar-patch collaboration before the first-step learning; (2) to recover the real geometry of a denoised mesh, we reversely filter the denoised mesh to obtain more geometry cues before the second-step learning. The detailed quantitative and qualitative results on various data demonstrate that, our two-step learning algorithm competes favorably with the state-of-the-art methods in terms of mesh geometry preservation and noise-robustness.
AB - Depth cameras and 3D scanners significantly simplify the procedure of geometric modeling. 3D surfaces have become more widespread, leading to a great demand for noise removal with the expectation of the minimal disturbance of mesh geometry. We propose a novel two-step data-driven mesh denoising approach. The first step removes noise by learning normal variations from noisy models to their ground-truth counterparts. Unlike existing denoising methods, we present the second step to recover the mesh geometry lost in the first step. The second step understands the commonly used filters by learning the mapping from filtered models to their ground-truth counterparts. In addition, (1) to handle noise with large variations, we model normal estimation as a low-rank matrix recovery problem in similar-patch collaboration before the first-step learning; (2) to recover the real geometry of a denoised mesh, we reversely filter the denoised mesh to obtain more geometry cues before the second-step learning. The detailed quantitative and qualitative results on various data demonstrate that, our two-step learning algorithm competes favorably with the state-of-the-art methods in terms of mesh geometry preservation and noise-robustness.
KW - Geometry-recovering
KW - Low-rank matrix recovery
KW - Mesh denoising
KW - Normal variation learning
KW - Reverse filter
UR - http://www.scopus.com/inward/record.url?scp=85065903092&partnerID=8YFLogxK
U2 - 10.1016/j.cad.2019.05.027
DO - 10.1016/j.cad.2019.05.027
M3 - Journal Article (refereed)
SN - 0010-4485
VL - 114
SP - 133
EP - 142
JO - CAD Computer Aided Design
JF - CAD Computer Aided Design
ER -