Laurent Hoeltgen
Laurent Hoeltgen
Home
Posts
Projects
Publications
Contact
Mathematics
Optimizing Spatial and Tonal Data for PDE-based Inpainting
Some recent methods for lossy signal and image compression store only a few selected pixels and fill in the missing structures by …
Laurent Hoeltgen
,
Markus Mainberger
,
Sebastian Hoffmann
,
Joachim Weickert
,
Ching Hoo Tang
,
Simon Setzer
,
Daniel Johannsen
,
Frank Neumann
,
Benjamin Doerr
Cite
Project
DOI
Evaluating the True Potential of Diffusion Based Inpainting in a Compression Context
Partial differential equations (PDEs) are able to reconstruct images accurately from a small fraction of their image points. The …
Pascal Peter
,
Sebastian Hoffmann
,
Frank Nedwed
,
Laurent Hoeltgen
,
Joachim Weickert
PDF
Cite
Project
DOI
From Optimised Inpainting with Linear PDEs Towards Competitive Image Compression Codecs
For inpainting with linear partial differential equations (PDEs) such as homogeneous or biharmonic diffusion, sophisticated data …
Pascal Peter
,
Sebastian Hoffmann
,
Frank Nedwed
,
Laurent Hoeltgen
,
Joachim Weickert
Cite
Project
DOI
Bregman Iteration for Correspondence Problems: A Study of Optical Flow
Bregman iterations are known to yield excellent results for denoising, deblurring and compressed sensing tasks, but so far this …
Laurent Hoeltgen
,
Michael Breuß
PDF
Cite
Code
Project
Optimising Spatial and Tonal Data for PDE-based Inpainting
Some recent methods for lossy signal and image compression store only a few selected pixels and fill in the missing structures by …
Laurent Hoeltgen
,
Markus Mainberger
,
Sebastian Hoffmann
,
Joachim Weickert
,
Ching Hoo Tang
,
Simon Setzer
,
Daniel Johannsen
,
Frank Neumann
,
Benjamin Doerr
PDF
Cite
Project
Why does non-binary mask optimisation work for diffusion-based image compression?
Finding optimal data for inpainting is a key problem for image-compression with partial differential equations. Not only the location …
Laurent Hoeltgen
,
Joachim Weickert
Cite
Code
Project
DOI
Optimal interpolation data for image reconstructions
This work analyses several approaches for determining optimal sparse data sets for image reconstructions by means of linear homogeneous …
Laurent Hoeltgen
PDF
Cite
Code
Project
Slides
An Optimal Control Approach to Find Sparse Data for Laplace Interpolation
Finding optimal data for inpainting is a key problem in the context of partial differential equation-based image compression. We …
Laurent Hoeltgen
,
Simon Setzer
,
Joachim Weickert
Cite
Code
Project
DOI
Intermediate Flow Field Filtering in Energy Based Optic Flow Computations
The Euler-Lagrange framework and splitting based methods are among the most popular approaches to solve variational optic flow …
Laurent Hoeltgen
,
Simon Setzer
,
Michael Breuß
Cite
Code
Project
DOI
Bregman Iteration for Optical Flow
Osher and his colleagues introduced Bregman iterations in image processing in 2005. This technique is known to yield excellent results …
Laurent Hoeltgen
PDF
Cite
Code
Project
Slides
DOI
«
»
Cite
×