DocumentCode
525468
Title
The research of adapting non-control points based on neutral facial model
Author
Yahui, Li
Author_Institution
Coll. of Math. & Comput. Sci., Heng Shui Univ., Heng Shui, China
Volume
1
fYear
2010
fDate
25-27 June 2010
Abstract
The model modulation is an important step in the virtual facial composition. This paper is focused on how to change a neutral facial grid model into a given facial model, which means the position of the grid points and the control points are already given in the 3-D neutral facial grid model, while the position of the control points are changing, how should we change the position of the non-control points in order to approach the given facial model. So we came up with a way to modulate the non-control points based on the RBF interpolation model in this paper and the inverse quadratic polynomial is used in RBF. Because RBF has very good overall continuity and we can also make sure the locality of the interpolation by modulating the attenuation parameter, so we are able to have a very good result of model modulating. This paper has analyzed the time complexity of this algorithm and we have also talked about the locality of this algorithm.
Keywords
computational complexity; computational geometry; interpolation; inverse problems; polynomials; radial basis function networks; solid modelling; 3D neutral facial grid model; RBF interpolation model; attenuation parameter; inverse quadratic polynomial; model modulation; noncontrol points adaptation; time complexity; virtual facial composition; Computer interfaces; Educational institutions; Eyebrows; Face; Facial features; Humans; Interpolation; Mathematical model; Solid modeling; Teeth; RBF interpolation; neutral facial model adaptation; non-control point;
fLanguage
English
Publisher
ieee
Conference_Titel
Computer Design and Applications (ICCDA), 2010 International Conference on
Conference_Location
Qinhuangdao
Print_ISBN
978-1-4244-7164-5
Electronic_ISBN
978-1-4244-7164-5
Type
conf
DOI
10.1109/ICCDA.2010.5541458
Filename
5541458
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