activity
20112021
most citedA convex model for non-negative matrix factorization and dimensionality reduction on physical space

169 citations · 422 across the 13 of their papers we have counts for

collaborators

23 papers

math.OC2021

Lifting the Convex Conjugate in Lagrangian Relaxations: A Tractable Approach for Continuous Markov Random Fields

Hartmut Bauermeister, Emanuel Laude, Thomas Möllenhoff +2

Dual decomposition approaches in nonconvex optimization may suffer from a duality gap. This poses a challenge when applying them directly to nonconvex problems such as MAP-inferenc…

cs.CV2020

Learning to Identify Physical Parameters from Video Using Differentiable Physics

Rama Krishna Kandukuri, Jan Achterhold, Michael Möller +1

Video representation learning has recently attracted attention in computer vision due to its applications for activity and scene forecasting or vision-based planning and control. V…

cs.CV2019★ 6 cited

Training Auto-encoder-based Optimizers for Terahertz Image Reconstruction

Tak Ming Wong, Matthias Kahl, Peter Haring Bolívar +2

Terahertz (THz) sensing is a promising imaging technology for a wide variety of different applications. Extracting the interpretable and physically meaningful parameters for such a…

cs.LG2019

Controlling Neural Networks via Energy Dissipation

Michael Moeller, Thomas Möllenhoff, Daniel Cremers

The last decade has shown a tremendous success in solving various computer vision problems with the help of deep learning techniques. Lately, many works have demonstrated that lear…

cs.CV2018

Lifting Layers: Analysis and Applications

Peter Ochs, Tim Meinhardt, Laura Leal-Taixe +1

The great advances of learning-based approaches in image processing and computer vision are largely based on deeply nested networks that compose linear transfer functions with suit…

math.OC2018

Composite Optimization by Nonconvex Majorization-Minimization

Jonas Geiping, Michael Moeller

The minimization of a nonconvex composite function can model a variety of imaging tasks. A popular class of algorithms for solving such problems are majorization-minimization techn…