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Bastian Goldluecke

Researcher at University of Konstanz

Publications -  62
Citations -  3480

Bastian Goldluecke is an academic researcher from University of Konstanz. The author has contributed to research in topics: Epipolar geometry & Light field. The author has an hindex of 26, co-authored 60 publications receiving 2924 citations. Previous affiliations of Bastian Goldluecke include Max Planck Society & University of Bonn.

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Journal ArticleDOI

Variational Light Field Analysis for Disparity Estimation and Super-Resolution

TL;DR: The problem of view synthesis is formulated as a continuous inverse problem, which allows us to correctly take into account foreshortening effects caused by scene geometry transformations, and all optimization problems are solved with state-of-the-art convex relaxation techniques.
Book ChapterDOI

A Dataset and Evaluation Methodology for Depth Estimation on 4D Light Fields

TL;DR: In computer vision communities such as stereo, optical flow, or visual tracking, commonly accepted and widely used benchmarks have enabled objective comparison and boosted scientific progress.
Proceedings ArticleDOI

Globally consistent depth labeling of 4D light fields

TL;DR: A novel paradigm to deal with depth reconstruction from 4D light fields in a variational framework is presented, taking into account the special structure of light field data, and reformulate the problem of stereo matching to a constrained labeling problem on epipolar plane images.
Proceedings ArticleDOI

Datasets and Benchmarks for Densely Sampled 4D Light Fields

TL;DR: A new benchmark database is presented to compare and evaluate existing and upcoming algorithms which are tailored to light field processing, characterised by a dense sampling of the light fields, which best fits current plenoptic cameras and is a characteristic property not found in current multi-view stereo benchmarks.
Journal ArticleDOI

The Natural Vectorial Total Variation Which Arises from Geometric Measure Theory

TL;DR: The theoretical side of the manuscript shows that $\text{TV}_J$ can be derived from the generalized Jacobians from geometric measure theory, and is the most natural form of a vectorial total variation.