Hubert Wagner

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Paweł DłotkoDioscuri Centre in Topological Data Analysis, Institute of Mathematics, Polish Academy of SciencesVerified email at impan.pl
Jan ReininghausInstitute of Science and Technology AustriaVerified email at ist.ac.at
Ulrich BauerTechnical University of MunichVerified email at tum.de
Herbert EdelsbrunnerProfessor of Mathematics, IST AustriaVerified email at ist.ac.at
Chao ChenStony Brook UniversityVerified email at stonybrook.edu
David GüntherSenior Scientist, Software Developer; Sirona Dental SystemsVerified email at dentsplysirona.com
Ingrid HotzLinköping UniversityVerified email at liu.se
Marian MrozekUniwersytet JagiellonskiVerified email at ii.uj.edu.pl
Michael KerberTU GrazVerified email at tugraz.at
Mateusz Judajagiellonian universityVerified email at ii.uj.edu.pl
Vidit NandaOxfordVerified email at maths.ox.ac.uk
Konstantin MischaikowRutgers UniversityVerified email at math.rutgers.edu
Adam RomanJagiellonian UniversityVerified email at ii.uj.edu.pl
Robert AdlerEmeritus Professor, Electrical Engineering, TechnionVerified email at technion.ac.il
Pratyush PranavResearch associate, ENS LyonVerified email at ens-lyon.fr
Žiga VirkUniversity of LjubljanaVerified email at fri.uni-lj.si
Marek KrčálVerified email at ist.ac.at
Teresa HeissPhD student in mathematics at IST AustriaVerified email at ist.ac.at
Songzhu ZhengStony Brook UniversityVerified email at stonybrook.edu
Mayank GoswamiAssociate Professor, Queens College, City University of New YorkVerified email at qc.cuny.edu

Hubert Wagner

University of Florida

Verified email at ufl.edu - Homepage

computational geometry and topology computational mathematics algorithm engineering topological data analysis


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Phat–persistent homology algorithms toolbox U Bauer, M Kerber, J Reininghaus, H Wagner Journal of symbolic computation 78, 76-90, 2017	177	2017
Efficient computation of persistent homology for cubical data H Wagner, C Chen, E Vuçini Workshop on Topology-based Methods in Data Analysis and Visualization, 2011	91	2011
Efficient computation of 3D Morse–Smale complexes and persistent homology using discrete Morse theory D Günther, J Reininghaus, H Wagner, I Hotz The Visual Computer, 1-11, 2012	72	2012
The Efficiency of a Homology Algorithm based on Discrete Morse Theory and Coreductions S Harker, K Mischaikow, M Mrozek, V Nanda, H Wagner, M Juda, ... published in: Proceedings of the 3rd International Workshop on Computational …, 2010	41	2010
Computational topology in text mining H Wagner, P Dłotko, M Mrozek Computational Topology in Image Context, 68-78, 2012	40	2012
Simplification of complexes for persistent homology computations P Dłotko, H Wagner Homology, Homotopy and Applications 16 (1), 49-63, 2014	35	2014
Effective synchronizing algorithms R Kudłacik, A Roman, H Wagner Expert Systems with Applications 39 (14), 11746-11757, 2012	33	2012
Unexpected topology of the temperature fluctuations in the cosmic microwave background P Pranav, RJ Adler, T Buchert, H Edelsbrunner, BJT Jones, ... Astronomy & Astrophysics 627, A163, 2019	31	2019
Memory-Efficient Computation of Persistent Homology for 3D Images using Discrete Morse Theory D Günther, J Reininghaus, H Wagner, I Hotz	26	2011
Topological Data Analysis with Bregman Divergences H Edelsbrunner, H Wagner SoCG 2017, https://arxiv.org/pdf/1607.06274v1.pdf, 2016	16	2016
Towards topological analysis of high-dimensional feature spaces H Wagner, P Dłotko Computer Vision and Image Understanding 121, 21-26, 2014	12	2014
Computing homology and persistent homology using iterated Morse decomposition P Dłotko, H Wagner arXiv preprint arXiv:1210.1429, 2012	10	2012
Topological data analysis in information space H Edelsbrunner, Z Virk, H Wagner SoCG 2019, 2019	8	2019
Streaming algorithm for Euler characteristic curves of multidimensional images T Heiss, H Wagner International Conference on Computer Analysis of Images and Patterns, 397-409, 2017	8	2017
Topological Detection of Trojaned Neural Networks S Zheng, Y Zhang, H Wagner, M Goswami, C Chen arXiv preprint arXiv:2106.06469 (accepted to NeurIPS 2021), 2021	6	2021
Phat-persistent homology algorithms toolbox (2013) U Bauer, M Kerber, J Reininghaus, H Wagner, B Keller URl: https://code. google. com/p/phat, 0	5
PHAT–Persistent Homology Algorithms Toolbox (conference version) U Bauer, M Kerber, J Reininghaus, H Wagner Mathematical Software–ICMS 2014: 4th International Congress, Seoul, South …, 0	5*
Robustness of zero sets: Implementation P Franek, M Krcál, H Wagner Preprint http://www. cs. cas. cz/~ franek/rob-sat/experimental. pdf, 2016	3	2016
Smallest Enclosing Spheres and Chernoff Points in Bregman Geometry H Edelsbrunner, Ž Virk, H Wagner SoCG 2018, 2018	2	2018
Solving equations and optimization problems with uncertainty P Franek, M Krčál, H Wagner Journal of Applied and Computational Topology 1 (3), 297-330, 2018	1	2018

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