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Adrien Bartoli

Researcher at University of Auvergne

Publications -  309
Citations -  7882

Adrien Bartoli is an academic researcher from University of Auvergne. The author has contributed to research in topics: Image registration & Bundle adjustment. The author has an hindex of 37, co-authored 286 publications receiving 6635 citations. Previous affiliations of Adrien Bartoli include Commissariat à l'énergie atomique et aux énergies alternatives & French Institute for Research in Computer Science and Automation.

Papers
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Proceedings ArticleDOI

Fast explicit diffusion for accelerated features in nonlinear scale spaces

TL;DR: A novel and fast multiscale feature detection and description approach that exploits the benefits of nonlinear scale spaces and introduces a Modified-Local Difference Binary (M-LDB) descriptor that is highly efficient, exploits gradient information from the non linear scale space, is scale and rotation invariant and has low storage requirements.
Book ChapterDOI

KAZE features

TL;DR: KAZE features, a novel multiscale 2D feature detection and description algorithm in nonlinear scale spaces, can make blurring locally adaptive to the image data, reducing noise but retaining object boundaries, obtaining superior localization accuracy and distinctiviness.
Journal ArticleDOI

Structure-from-motion using lines: representation, triangulation, and bundle adjustment

TL;DR: Results show that the triangulation algorithm outperforms standard linear and bias-corrected quasi-linear algorithms, and that bundle adjustment using the orthonormal representation yields results similar to the standard maximum likelihood trifocal tensor algorithm, while being usable for any number of views.
Journal ArticleDOI

Monocular Template-based Reconstruction of Inextensible Surfaces

TL;DR: A monocular 3D reconstruction algorithm for inextensible deformable surfaces that uses point correspondences between a single image of the deformed surface taken by a camera with known intrinsic parameters and a template to recover the 3D surface shape as seen in the image.