Alert button
Picture for Timo Kaiser

Timo Kaiser

Alert button

Cell Tracking according to Biological Needs -- Strong Mitosis-aware Random-finite Sets Tracker with Aleatoric Uncertainty

Add code
Bookmark button
Alert button
Mar 25, 2024
Timo Kaiser, Maximilian Schier, Bodo Rosenhahn

Viaarxiv icon

HyperSparse Neural Networks: Shifting Exploration to Exploitation through Adaptive Regularization

Add code
Bookmark button
Alert button
Aug 16, 2023
Patrick Glandorf, Timo Kaiser, Bodo Rosenhahn

Figure 1 for HyperSparse Neural Networks: Shifting Exploration to Exploitation through Adaptive Regularization
Figure 2 for HyperSparse Neural Networks: Shifting Exploration to Exploitation through Adaptive Regularization
Figure 3 for HyperSparse Neural Networks: Shifting Exploration to Exploitation through Adaptive Regularization
Figure 4 for HyperSparse Neural Networks: Shifting Exploration to Exploitation through Adaptive Regularization
Viaarxiv icon

Compensation Learning in Semantic Segmentation

Add code
Bookmark button
Alert button
Apr 26, 2023
Timo Kaiser, Christoph Reinders, Bodo Rosenhahn

Figure 1 for Compensation Learning in Semantic Segmentation
Figure 2 for Compensation Learning in Semantic Segmentation
Figure 3 for Compensation Learning in Semantic Segmentation
Figure 4 for Compensation Learning in Semantic Segmentation
Viaarxiv icon

Blind Knowledge Distillation for Robust Image Classification

Add code
Bookmark button
Alert button
Nov 21, 2022
Timo Kaiser, Lukas Ehmann, Christoph Reinders, Bodo Rosenhahn

Figure 1 for Blind Knowledge Distillation for Robust Image Classification
Figure 2 for Blind Knowledge Distillation for Robust Image Classification
Figure 3 for Blind Knowledge Distillation for Robust Image Classification
Figure 4 for Blind Knowledge Distillation for Robust Image Classification
Viaarxiv icon

Making Higher Order MOT Scalable: An Efficient Approximate Solver for Lifted Disjoint Paths

Add code
Bookmark button
Alert button
Aug 24, 2021
Andrea Hornakova, Timo Kaiser, Paul Swoboda, Michal Rolinek, Bodo Rosenhahn, Roberto Henschel

Figure 1 for Making Higher Order MOT Scalable: An Efficient Approximate Solver for Lifted Disjoint Paths
Figure 2 for Making Higher Order MOT Scalable: An Efficient Approximate Solver for Lifted Disjoint Paths
Figure 3 for Making Higher Order MOT Scalable: An Efficient Approximate Solver for Lifted Disjoint Paths
Figure 4 for Making Higher Order MOT Scalable: An Efficient Approximate Solver for Lifted Disjoint Paths
Viaarxiv icon