Josef Slapal DBLP Vis pubzone.org

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DBLP keys2009
10Electronic Edition pubzone.org CiteSeerX Google scholar BibTeX bibliographical record in XMLJosef Slapal: Jordan Curve Theorems with Respect to Certain Pretopologies on \mathbb Z2\mathbb Z^2. DGCI 2009: 252-262
9Electronic Edition pubzone.org CiteSeerX Google scholar BibTeX bibliographical record in XMLJosef Slapal: Convenient Closure Operators on \mathbb Z2. IWCIA 2009: 425-436
2008
8Electronic Edition pubzone.org CiteSeerX Google scholar BibTeX bibliographical record in XMLJosef Slapal: Convergence on Categories. Applied Categorical Structures 16(4): 503-519 (2008)
7Electronic Edition pubzone.org CiteSeerX Google scholar BibTeX bibliographical record in XMLJosef Slapal: A quotient-universal digital topology. Theor. Comput. Sci. 405(1-2): 164-175 (2008)
2005
6Electronic Edition pubzone.org CiteSeerX Google scholar BibTeX bibliographical record in XMLJosef Slapal: F-Net Convergence with Respect to a Closure Operator. Applied Categorical Structures 13(1): 49-64 (2005)
2004
5Electronic Edition pubzone.org CiteSeerX Google scholar BibTeX bibliographical record in XMLJosef Slapal: A digital analogue of the Jordan curve theorem. Discrete Applied Mathematics 139(1-3): 231-251 (2004)
2003
4Electronic Edition pubzone.org CiteSeerX Google scholar BibTeX bibliographical record in XMLJosef Slapal: An alternative digital topology. Electronic Notes in Discrete Mathematics 12: 198-207 (2003)
3Electronic Edition pubzone.org CiteSeerX Google scholar BibTeX bibliographical record in XMLJosef Slapal: Closure operations for digital topology. Theor. Comput. Sci. 305(1-3): 457-471 (2003)
2001
2Electronic Edition pubzone.org CiteSeerX Google scholar BibTeX bibliographical record in XMLJosef Slapal: Convergence Structures for Categories. Applied Categorical Structures 9(6): 557-570 (2001)
1Electronic Edition pubzone.org CiteSeerX Google scholar BibTeX bibliographical record in XMLJosef Slapal: A Jordan curve theorem with respect to certain closure operations on the digital plane. Electr. Notes Theor. Comput. Sci. 46: (2001)

Copyright © Fri Dec 18 14:20:30 2009 by Michael Ley (ley@uni-trier.de)