dr Hubert Wagner

Jednostki:

  • Wydział Matematyki i Informatyki UJ
  • Instytut Informatyki i Matematyki Komputerowej
  • Katedra Matematyki Obliczeniowej

Doktorat  Otwarcie: 2012-10-25, Zamknięcie: 2014-11-27

Publikacje:

10.
Ulrich Bauer, Michael Kerber, Jan Reininghaus, Hubert Wagner
PHAT: persistent homology algorithm toolbox, Lecture Notes in Computer Science (2014), 137-143
9.
Paweł Dłotko, Hubert Wagner
Towards topological analysis of high-dimensional feature spaces, Computer Vision and Image Understanding (2013), 21-26
8.
Paweł Dłotko, Hubert Wagner
Simplification Of Complexes For Persistent Homology Computations, Homology Homotopy and Applications vol. 16(1) (2013), 49-63
7.
Chao Chen, Erald Vucini, Hubert Wagner
Efficient Computation of Persistent Homology for Cubical Data vol. Mathematics and Visualization (2012), "Topological Methods in Data Analysis and Visualization II", Springer
6.
David Gunther, Ingrid Hotz, Jan Reininghaus, Hubert Wagner
Efficient computation of 3D Morse-Smale complexes and persistent homology using discrete Morse theory, Visual Computer (2012), 1-11
5.
Paweł Dłotko, Marian Mrozek, Hubert Wagner
Computational Topology in Text Mining, Lecture Notes in Computer Science vol. 7309 (2012), 68 - 79
4.
Rafał Kudłacik, Adam Roman, Hubert Wagner
Effective synchronizing algorithms, Expert Systems with Applications vol. 39 (2012), 11746-11757
3.
David Gunther, Ingrid Hotz, Jan Reininghaus, Hubert Wagner
Memory-Efficient Computation of Persistent Homology for 3D Images using Discrete Morse Theory, Proc. Sibgrpi - Conference On Graphics, Patterns and Images (2011), 10
2.
Paweł Dłotko, Walter Kropatsch, Hubert Wagner
Characterizing Obstacle-Avoiding Paths Using Cohomology Theory, Lecture Notes in Computer Science (2011), 310-317
1.
Paweł Dłotko, Shaun Harker, Mateusz Juda, Konstantin Mischaikov, Marian Mrozek, Vidit Nanda, Hubert Wagner
The efficiency of a homology algorithm based on discrete Morse Theory and Coreductions, Image a Proceedings of the 3rd International Workshop On Computational Topology in Image Context (2010), 41-47