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Andrés Bruhn

Researcher at University of Stuttgart

Publications -  95
Citations -  9062

Andrés Bruhn is an academic researcher from University of Stuttgart. The author has contributed to research in topics: Optical flow & Motion estimation. The author has an hindex of 36, co-authored 95 publications receiving 8474 citations. Previous affiliations of Andrés Bruhn include Saarland University.

Papers
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Journal ArticleDOI

A Multigrid Platform for Real-Time Motion Computation with Discontinuity-Preserving Variational Methods

TL;DR: In this paper, a numerical framework based on bidirectional multigrid methods was proposed for accelerating a broad class of variational optic flow methods with different constancy and smoothness assumptions.
Proceedings ArticleDOI

Towards ultimate motion estimation: combining highest accuracy with real-time performance

TL;DR: An improved version of the highly accurate technique of Brox et al. (2004) is presented and it is shown that a separate robustification of the constancy assumptions is very useful, in particular if the I-norm is used as penalizer and a method is obtained that yields the lowest angular errors in the literature.
Book ChapterDOI

Complementary Optic Flow

TL;DR: This work designs a sophisticated data term that incorporates HSV colour representation with higher order constancy assumptions, completely separate robust penalisation, and constraint normalisation and introduces the concept of complementarity between data and smoothness term in modern variational optic flow methods.
Book ChapterDOI

Illumination-robust variational optical flow with photometric invariants

TL;DR: Different photometric invariants for the design of illumination-robust variational optical flow methods are discussed, based on colour information and include such concepts as spherical/ conical transforms, normalisation strategies and the differentiation of logarithms.
Proceedings ArticleDOI

Modeling temporal coherence for optical flow

TL;DR: A novel parametrization for multi-frame optical flow computation that naturally enables us to embed the assumption of a temporally coherent spatial flow structure, as well as the assumption that the optical flow is smooth along motion trajectories.