Josef Slapal

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Categorical aspects of inducing closure operators on graphs by sets of walks

Josef Slapal, 2018, J. Comput. Syst. Sci..

Convergence on Categories

Josef Slapal, 2008, Appl. Categorical Struct..

F-Net Convergence with Respect to a Closure Operator

Josef Slapal, 2005, Appl. Categorical Struct..

Convenient Closure Operators on \mathbb Z2

Josef Slapal, 2009, IWCIA.

Another Approach to Connectedness with Respect to a Closure Operator

Josef Slapal, J. Šlapal, 2009, Appl. Categorical Struct..

Adjacencies for Structuring the Digital Plane

Josef Slapal, 2012, IWCIA.

Relations of Type α

Josef Slapal, 1988, Math. Log. Q..

Alexandroff pretopologies for structuring the digital plane

Josef Slapal, 2017, Discret. Appl. Math..

Jordan Curve Theorems with Respect to Certain Pretopologies on \mathbb Z2\mathbb Z^2

Josef Slapal, 2009, DGCI.

Structuring Digital Plane by Closure Operators Associated with n-ary Relations

Josef Slapal, 2018, CompIMAGE.

On a generative topology for the digital plane

Josef Slapal, 2007, ISMM.

Structuring Digital Spaces by Path-Partition Induced Closure Operators on Graphs

Josef Slapal, 2016, CompIMAGE.

A quotient-universal digital topology

Josef Slapal, J. Šlapal, 2008, Theor. Comput. Sci..

A digital analogue of the Jordan curve theorem

Josef Slapal, 2004, Discret. Appl. Math..

Topological structuring of the digital plane

Josef Slapal, 2013, Discret. Math. Theor. Comput. Sci..

A Relational Generalization of the Khalimsky Topology

Josef Slapal, 2017, IWCIA.

Compactness in Categories of $$S$$ -Net Spaces

Josef Slapal, 1998, Appl. Categorical Struct..

A Jordan curve theorem with respect to a pretopology on ℤ2

Josef Slapal, 2013, Int. J. Comput. Math..

An alternative digital topology

Josef Slapal, 2003, Electron. Notes Discret. Math..

Closure operations for digital topology

Josef Slapal, 2003, Theor. Comput. Sci..

A Jordan curve theorem with respect to certain closure operations on the digital plane

Josef Slapal, 2001, Electron. Notes Theor. Comput. Sci..

Compactification with Respect to a Generalized-net Convergence on Constructs

Josef Slapal, 2011, Appl. Categorical Struct..

Graphs with a path partition for structuring digital spaces

Josef Slapal, 2013, Inf. Sci..

Convergence Structures for Categories

Josef Slapal, 2001, Appl. Categorical Struct..

Convenient adjacencies for structuring the digital plane

Josef Slapal, 2013, Annals of Mathematics and Artificial Intelligence.

A Jordan Curve Theorem in the Digital Plane

Josef Slapal, 2011, IWCIA.

A Convenient Graph Connectedness for Digital Imagery

Josef Slapal, 2019, HPCSE.

Digital Jordan Curves and Surfaces with Respect to a Closure Operator

Josef Slapal, 2021, Fundam. Informaticae.