TADD: A Computational Framework for Data Analysis Using Discrete Morse Theory. - Jan Reininghaus; David Günther; Ingrid Hotz; Steffen Prohaska; Hans-Christian Hege (ICMS, 2010)

Combinatorial 2D Vector Field Topology Extraction and Simplification. - Jan Reininghaus; Ingrid Hotz (Topological Methods in Data Analysis and Visualization, 2011)

SHREC '11: Robust Feature Detection and Description Benchmark. - Edmond Boyer; Alexander M. Bronstein; Michael M. Bronstein; Benjamin Bustos; Tal Darom; Radu Horaud; Ingrid Hotz; Yosi Keller; Johannes Keustermans; Artiom Kovnatsky; Roee Litman; Jan Reininghaus; et al. (3DOR@Eurographics, 2011)

Memory-Efficient Computation of Persistent Homology for 3D Images Using Discrete Morse Theory. - David Günther; Jan Reininghaus; Ingrid Hotz; Hubert Wagner (SIBGRAPI, 2011)

SHREC 2011: robust feature detection and description benchmark - Edmond Boyer; Alexander M. Bronstein; Michael M. Bronstein; Benjamin Bustos; Tal Darom; Radu Horaud; Ingrid Hotz; Yosi Keller; Johannes Keustermans; Artiom Kovnatsky; Roee Litman; Jan Reininghaus; et al. (CoRR, 2011)

Generalized Heat Kernel Signatures. - Valentin Zobel; Jan Reininghaus; Ingrid Hotz (J. WSCG, 2011)

Two-Dimensional Time-Dependent Vortex Regions Based on the Acceleration Magnitude. - Jens Kasten; Jan Reininghaus; Ingrid Hotz; Hans-Christian Hege (IEEE Trans. Vis. Comput. Graph., 2011)

A Scale Space Based Persistence Measure for Critical Points in 2D Scalar Fields. - Jan Reininghaus; Natallia Kotava; David Günther; Jens Kasten; Hans Hagen; Ingrid Hotz (IEEE Trans. Vis. Comput. Graph., 2011)

Fast Combinatorial Vector Field Topology. - Jan Reininghaus; Christian Löwen; Ingrid Hotz (IEEE Trans. Vis. Comput. Graph., 2011)

Combinatorial Gradient Fields for 2D Images with Empirically Convergent Separatrices - Jan Reininghaus; David Günther; Ingrid Hotz; Tino Weinkauf; Hans-Peter Seidel (CoRR, 2012)

Efficient Computation of Combinatorial Feature Flow Fields. - Jan Reininghaus; Jens Kasten; Tino Weinkauf; Ingrid Hotz (IEEE Trans. Vis. Comput. Graph., 2012)

Efficient computation of 3D Morse-Smale complexes and persistent homology using discrete Morse theory. - David Günther; Jan Reininghaus; Hubert Wagner; Ingrid Hotz (Vis. Comput., 2012)

Computational discrete Morse theory. - Jan Reininghaus (2012)

Clear and Compress: Computing Persistent Homology in Chunks. - Ulrich Bauer; Michael Kerber; Jan Reininghaus (Topological Methods in Data Analysis and Visualization, 2014)

Notes on the Simplification of the Morse-Smale Complex. - David Günther; Jan Reininghaus; Hans-Peter Seidel; Tino Weinkauf (Topological Methods in Data Analysis and Visualization, 2014)

Toward the Extraction of Saddle Periodic Orbits. - Jens Kasten; Jan Reininghaus; Wieland Reich; Gerik Scheuermann (Topological Methods in Data Analysis and Visualization, 2014)

Visualization of Two-Dimensional Symmetric Positive Definite Tensor Fields Using the Heat Kernel Signature. - Valentin Zobel; Jan Reininghaus; Ingrid Hotz (Topological Methods in Data Analysis and Visualization, 2014)

Distributed Computation of Persistent Homology. - Ulrich Bauer; Michael Kerber; Jan Reininghaus (ALENEX, 2014)

Fast and Memory-Efficienty Topological Denoising of 2D and 3D Scalar Fields. - David Günther; Alec Jacobson; Jan Reininghaus; Hans-Peter Seidel; Olga Sorkine-Hornung; Tino Weinkauf (IEEE Trans. Vis. Comput. Graph., 2014)

Visualizing Symmetric Indefinite 2D Tensor Fields Using the Heat Kernel Signature. - Valentin Zobel; Jan Reininghaus; Ingrid Hotz (Visualization and Processing of Higher Order Descriptors for Multi-Valued Data, 2015)

A stable multi-scale kernel for topological machine learning. - Jan Reininghaus; Stefan Huber 001; Ulrich Bauer; Roland Kwitt (CVPR, 2015)

Phat - Persistent Homology Algorithms Toolbox. - Ulrich Bauer; Michael Kerber; Jan Reininghaus; Hubert Wagner (J. Symb. Comput., 2017)