activity
20112016
most citedFlowNet: Learning Optical Flow with Convolutional Networks

604 citations · 667 across the 5 of their papers we have counts for

collaborators

6 papers

cs.CV20167 cited

Bayesian Inference of Bijective Non-Rigid Shape Correspondence

Matthias Vestner, Roee Litman, Alex Bronstein +2

Many algorithms for the computation of correspondences between deformable shapes rely on some variant of nearest neighbor matching in a descriptor space. Such are, for example, var…

math.OC2016

The Homotopy Method Revisited: Computing Solution Paths of -Regularized Problems

Björn Bringmann, Daniel Cremers, Felix Krahmer +1

-regularized linear inverse problems are frequently used in signal processing, image analysis, and statistics. The correct choice of the regularization parameter $ t \in…

cs.CV201554 cited

Point-wise Map Recovery and Refinement from Functional Correspondence

Emanuele Rodolà, Michael Moeller, Daniel Cremers

Since their introduction in the shape analysis community, functional maps have met with considerable success due to their ability to compactly represent dense correspondences betwe…

cs.CV2015604 cited

FlowNet: Learning Optical Flow with Convolutional Networks

Philipp Fischer, Alexey Dosovitskiy, Eddy Ilg +6

Convolutional neural networks (CNNs) have recently been very successful in a variety of computer vision tasks, especially on those linked to recognition. Optical flow estimation ha…

cs.CV20111 cited

A linear framework for region-based image segmentation and inpainting involving curvature penalization

Thomas Schoenemann, Fredrik Kahl, Simon Masnou +1

We present the first method to handle curvature regularity in region-based image segmentation and inpainting that is independent of initialization. To this end we start from a new…

cs.CG20111 cited

On a linear programming approach to the discrete Willmore boundary value problem and generalizations

Thomas Schoenemann, Simon Masnou, Daniel Cremers

We consider the problem of finding (possibly non connected) discrete surfaces spanning a finite set of discrete boundary curves in the three-dimensional space and minimizing (globa…