2011 Canadian Conference on Computer and Robot Vision 2011
DOI: 10.1109/crv.2011.53
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Wavelet Model-based Stereo for Fast, Robust Face Reconstruction

Abstract: Abstract-When reconstructing a specific type or class of object using stereo, we can leverage prior knowledge of the shape of that type of object. A popular class of object to reconstruct is the human face. In this paper we learn a statistical wavelet prior of the shape of the human face and use it to constrain stereo reconstruction within a Bayesian framework. We initialize our algorithm with a, typically noisy, point cloud from a standard stereo algorithm, and search our parameter space for the shape that be… Show more

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Cited by 12 publications
(14 citation statements)
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“…This native 3D approach was guided by manually placed landmarks to ensure good convergence. Brunton et al (2011) adopt wavelet bases to model independent prior distributions at multiple scales for the 3D facial shape. This offers a natural way to represent and combine localized shape variations in different facial areas.…”
Section: Previous Workmentioning
confidence: 99%
“…This native 3D approach was guided by manually placed landmarks to ensure good convergence. Brunton et al (2011) adopt wavelet bases to model independent prior distributions at multiple scales for the 3D facial shape. This offers a natural way to represent and combine localized shape variations in different facial areas.…”
Section: Previous Workmentioning
confidence: 99%
“…In contrast, by applying a wavelet transform to the data first, statistical models can be constructed that capture shape variation in both a local and multi-scale way. Such wavelet-domain techniques have been used extensively for medical imaging [12,20,17], and Brunton et al [8] proposed a method to analyze local shape differences of 3D faces in neutral expression in a hierarchical way. This method decomposes each face hierarchically using a wavelet transform and learns a PCA model for each wavelet coefficient independently.…”
Section: Related Workmentioning
confidence: 99%
“…When combined with subsampling, the transform can be computed in time linear in the number of vertices. The particular wavelet decomposition we use [3] follows Catmull-Clark subdivision, and has been used previously for localized statistical models in multiple application domains [17,8]. The wavelet transform is a linear operator, denoted D. For a 3D face surface X , the wavelet coefficients are s = DX .…”
Section: Second Generation Spherical Waveletsmentioning
confidence: 99%
“…Of course, the results in the second case are much better, since the facial landmarks it needs are obtained in 3D, so their position is very reliable. Another technique, in this case, a semi-automatic one, is the one by Brunton et al [5], who obtain very accurate facial meshes by using wavelets in a Bayesian environment. There are also systems which need a database to be able to reconstruct the 3D face.…”
Section: Previous Workmentioning
confidence: 99%