activity
20192021
most citedTotal Deep Variation: A Stable Regularizer for Inverse Problems

12 citations · 16 across the 2 of their papers we have counts for

collaborators

9 papers

math.OC2021

GEASI: Geodesic-based Earliest Activation Sites Identification in cardiac models

Thomas Grandits, Alexander Effland, Thomas Pock +3

The identification of the initial ventricular activation sequence is a critical step for the correct personalization of patient-specific cardiac models. In healthy conditions, the…

eess.IV2021

Bayesian Uncertainty Estimation of Learned Variational MRI Reconstruction

Dominik Narnhofer, Alexander Effland, Erich Kobler +3

Recent deep learning approaches focus on improving quantitative scores of dedicated benchmarks, and therefore only reduce the observation-related (aleatoric) uncertainty. However,…

cs.CV2020

Shared Prior Learning of Energy-Based Models for Image Reconstruction

Thomas Pinetz, Erich Kobler, Thomas Pock +1

We propose a novel learning-based framework for image reconstruction particularly designed for training without ground truth data, which has three major building blocks: energy-bas…

cs.CV202012 cited

Total Deep Variation: A Stable Regularizer for Inverse Problems

Erich Kobler, Alexander Effland, Karl Kunisch +1

Various problems in computer vision and medical imaging can be cast as inverse problems. A frequent method for solving inverse problems is the variational approach, which amounts t…

math.OC2020

Total Deep Variation for Linear Inverse Problems

Erich Kobler, Alexander Effland, Karl Kunisch +1

Diverse inverse problems in imaging can be cast as variational problems composed of a task-specific data fidelity term and a regularization term. In this paper, we propose a novel…

math.NA2019

Consistent Curvature Approximation on Riemannian Shape Spaces

Alexander Effland, Behrend Heeren, Martin Rumpf +1

We describe how to approximate the Riemann curvature tensor as well as sectional curvatures on possibly infinite-dimensional shape spaces that can be thought of as Riemannian manif…