Picture for Martin Bauer

Martin Bauer

Department of Mathematics, Florida State University

The Z-Gromov-Wasserstein Distance

Add code
Aug 15, 2024
Viaarxiv icon

Basis restricted elastic shape analysis on the space of unregistered surfaces

Add code
Nov 07, 2023
Viaarxiv icon

BaRe-ESA: A Riemannian Framework for Unregistered Human Body Shapes

Add code
Nov 23, 2022
Viaarxiv icon

Elastic shape analysis of surfaces with second-order Sobolev metrics: a comprehensive numerical framework

Add code
Apr 08, 2022
Figure 1 for Elastic shape analysis of surfaces with second-order Sobolev metrics: a comprehensive numerical framework
Figure 2 for Elastic shape analysis of surfaces with second-order Sobolev metrics: a comprehensive numerical framework
Figure 3 for Elastic shape analysis of surfaces with second-order Sobolev metrics: a comprehensive numerical framework
Figure 4 for Elastic shape analysis of surfaces with second-order Sobolev metrics: a comprehensive numerical framework
Viaarxiv icon

Deep Learning the Shape of the Brain Connectome

Add code
Mar 06, 2022
Figure 1 for Deep Learning the Shape of the Brain Connectome
Figure 2 for Deep Learning the Shape of the Brain Connectome
Figure 3 for Deep Learning the Shape of the Brain Connectome
Figure 4 for Deep Learning the Shape of the Brain Connectome
Viaarxiv icon

Integrated Construction of Multimodal Atlases with Structural Connectomes in the Space of Riemannian Metrics

Add code
Sep 20, 2021
Figure 1 for Integrated Construction of Multimodal Atlases with Structural Connectomes in the Space of Riemannian Metrics
Figure 2 for Integrated Construction of Multimodal Atlases with Structural Connectomes in the Space of Riemannian Metrics
Figure 3 for Integrated Construction of Multimodal Atlases with Structural Connectomes in the Space of Riemannian Metrics
Figure 4 for Integrated Construction of Multimodal Atlases with Structural Connectomes in the Space of Riemannian Metrics
Viaarxiv icon

IoT Virtualization with ML-based Information Extraction

Add code
Jun 10, 2021
Figure 1 for IoT Virtualization with ML-based Information Extraction
Figure 2 for IoT Virtualization with ML-based Information Extraction
Figure 3 for IoT Virtualization with ML-based Information Extraction
Figure 4 for IoT Virtualization with ML-based Information Extraction
Viaarxiv icon

Physics Informed Convex Artificial Neural Networks (PICANNs) for Optimal Transport based Density Estimation

Add code
Apr 02, 2021
Figure 1 for Physics Informed Convex Artificial Neural Networks (PICANNs) for Optimal Transport based Density Estimation
Figure 2 for Physics Informed Convex Artificial Neural Networks (PICANNs) for Optimal Transport based Density Estimation
Figure 3 for Physics Informed Convex Artificial Neural Networks (PICANNs) for Optimal Transport based Density Estimation
Figure 4 for Physics Informed Convex Artificial Neural Networks (PICANNs) for Optimal Transport based Density Estimation
Viaarxiv icon

Structural Connectome Atlas Construction in the Space of Riemannian Metrics

Add code
Mar 09, 2021
Figure 1 for Structural Connectome Atlas Construction in the Space of Riemannian Metrics
Figure 2 for Structural Connectome Atlas Construction in the Space of Riemannian Metrics
Figure 3 for Structural Connectome Atlas Construction in the Space of Riemannian Metrics
Viaarxiv icon

Supervised deep learning of elastic SRV distances on the shape space of curves

Add code
Jan 13, 2021
Figure 1 for Supervised deep learning of elastic SRV distances on the shape space of curves
Figure 2 for Supervised deep learning of elastic SRV distances on the shape space of curves
Figure 3 for Supervised deep learning of elastic SRV distances on the shape space of curves
Figure 4 for Supervised deep learning of elastic SRV distances on the shape space of curves
Viaarxiv icon