3D face reconstruction from images under arbitrary illumination using Support Vector Regression

    Research output: Chapter in Book/Conference paperConference paperpeer-review

    1 Citation (Scopus)

    Abstract

    We present an algorithm for 3D face reconstruction from multiple images under arbitrary illumination. A computer screen is used to illuminate a face from different angles. Three images under different illuminations are used to compute its basis vectors using SVD. The first basis vectors from training faces are projected to a PCA subspace and used as input patterns to train multiple Support Vector Machines. For training, the ground truth 3D face models acquired with a laser scanner are projected to a 13 dimensional PCA subspace and used as output labels. A separate function is learned using Support Vector Regression to estimate each of the 13 parameters of the 3D face. During testing, three images of an unknown face under arbitrary illumination are used to estimate its 3D model. Experiments were performed on 106 subjects and quantitative results are reported by comparing the reconstructed 3D faces to ground truth laser scans. Qualitative results are also reported on the Yale B database.

    Original languageEnglish
    Title of host publicationIVCNZ 2010 - 25th International Conference of Image and Vision Computing New Zealand
    DOIs
    Publication statusPublished - 2010
    Event25th International Conference of Image and Vision Computing New Zealand, IVCNZ 2010 - Queenstown, New Zealand
    Duration: 8 Nov 20109 Nov 2010

    Publication series

    NameInternational Conference Image and Vision Computing New Zealand
    ISSN (Print)2151-2191
    ISSN (Electronic)2151-2205

    Conference

    Conference25th International Conference of Image and Vision Computing New Zealand, IVCNZ 2010
    Country/TerritoryNew Zealand
    CityQueenstown
    Period8/11/109/11/10

    Fingerprint

    Dive into the research topics of '3D face reconstruction from images under arbitrary illumination using Support Vector Regression'. Together they form a unique fingerprint.

    Cite this