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Thomas Vetter

Researcher at University of Basel

Publications -  198
Citations -  19304

Thomas Vetter is an academic researcher from University of Basel. The author has contributed to research in topics: Face (geometry) & Facial recognition system. The author has an hindex of 51, co-authored 192 publications receiving 17360 citations. Previous affiliations of Thomas Vetter include University of Ulm & Max Planck Society.

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Proceedings ArticleDOI

A morphable model for the synthesis of 3D faces

TL;DR: A new technique for modeling textured 3D faces by transforming the shape and texture of the examples into a vector space representation, which regulates the naturalness of modeled faces avoiding faces with an “unlikely” appearance.
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Face recognition based on fitting a 3D morphable model

TL;DR: This paper presents a method for face recognition across variations in pose, ranging from frontal to profile views, and across a wide range of illuminations, including cast shadows and specular reflections, using computer graphics.
Proceedings ArticleDOI

A 3D Face Model for Pose and Illumination Invariant Face Recognition

TL;DR: This paper publishes a generative 3D shape and texture model, the Basel Face Model (BFM), and demonstrates its application to several face recognition task and publishes a set of detailed recognition and reconstruction results on standard databases to allow complete algorithm comparisons.
Journal ArticleDOI

Prototype-referenced shape encoding revealed by high-level aftereffects

TL;DR: It is found that exposure to an individual face for a few seconds generated a significant and precise bias in the subsequent perception of face identity, suggesting that the encoding of faces and other complex patterns draws upon contrastive neural mechanisms that reference the central tendency of the stimulus category.
Proceedings ArticleDOI

Optimal Step Nonrigid ICP Algorithms for Surface Registration

TL;DR: An algorithm using a locally affine regularisation which assigns an affine transformation to each vertex and minimises the difference in the transformation of neighbouring vertices is presented, showing that for this regularisation the optimal deformation for fixed correspondences and fixed stiffness can be determined exactly and efficiently.