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Slovak University of Technology Faculty of Civil Engineering Department of Mathematics and Descriptive Geometry |
* Slovak Republic * Bratislava * Slovak University of Technology * Faculty of Civil Engineering * Department of Mathematics and Descriptive Geometry |
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* 1995 Comenius University in Bratislava, Slovakia -- master degree in computer science | * 1994 Comenius University in Bratislava, Slovakia -- master degree in computer science |
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== Employment == * programmer for !MicroStep HDO, meteorological software 1994--1998. * Slovak University of Technology, assistant (later associated) professor 1998--now. |
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Basic courses in math (algebra, discrete mathematics, caclulus), most of the time. Since 2008 operating systems, computer networks, internet applications. | * Basic courses in math (algebra, discrete mathematics, caclulus), most of the time. * Since 2008: Operating Systems, Computer Networks, Internet Applications. |
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* finite posets | * finite posets. |
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=== Preprints of submitted papers === | In addition, I try to learn something about * algebraic topology, * algebraic combinatorics. === Submitted manuscripts === |
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=== List of papers === | |
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=== Accepted papers === 1. Gejza Jenča, ''Extensions of witness mappings'', to appear in Order, http://arxiv.org/abs/1007.4081 1. Gejza Jenča, ''Compatibility support mappings in effect algebras'', to appear in Mathematica Slovaca, http://arxiv.org/abs/0910.2825 === Papers === 1. Jenča, G.: ''Coexistence in interval effect algebras'', Proceedings of the American Mathematical Society, '''139''' (2011) 331-344 http://arxiv.org/0910.2823 1. Jenča, G.: ''0-homogeneous effect algebras'', Soft Computing, '''14''' (2010) 1111-1116 1. Jenča, G.: ''Sharp and Meager Elements in Orthocomplete Homogeneous Effect Algebras'', Order, '''27''' (2010) 41-61 1. Di Nola, A.,Holčapek, M.,Jenča, G.: ''The category of MV-pairs'', Logic Journal of the IGPL, '''17''' (2009) 395-412 1. Jenča, G.: ''The block structure of complete lattice ordered effect algebras'', Journal of the Australian Mathematical Society, '''83''' (2007) 181-216 1. Jenča, G.: ''A representation theorem for MV-algebras'', Soft Computing, '''11''' (2007) 557-564 http://arxiv.org/math/0602169 1. Jenča, G.: ''Boolean algebras R-generated by MV-effect algebras'', Fuzzy Sets and Systems, '''145''' (2004) 279-285 1. Jenča, G.: ''Finite homogeneous and lattice ordered effect algebras'', Discrete Mathematics, '''272''' (2003) 197-214 1. Jenča, G.,Pulmannová, S.: ''Orthocomplete effect algebras'', Proceedings of the American Mathematical Society, '''131''' (2003) 2663-2671 1. Jenča, G.,Pulmannová, S.: ''Quotients of partial abelian monoids and the Riesz decomposition property'', Algebra Universalis, '''47''' (2002) 443-477 1. Jenča, G.: ''A Cantor-Bernstein type theorem for effect algebras'', Algebra Universalis, '''48''' (2002) 399-411 1. Jenča, G.: ''Blocks of homogeneous effect algebras'', Bulletin of the Australian Mathematical Society, '''64''' (2001) 81-98 1. Jenča, G.: ''Notes on R1-ideals in partial abelian monoids'', Algebra Universalis, '''43''' (2000) 307-319 1. Jenča, G.: ''Subcentral ideals in generalized effect algebras'', International Journal of Theoretical Physics, '''39''' (2000) 745-755 |
Homepage of Gejza Jenča
- Slovak Republic
- Bratislava
- Slovak University of Technology
- Faculty of Civil Engineering
- Department of Mathematics and Descriptive Geometry
Email: <gejza.jenca@stuba.sk>
Education
- 1994 Comenius University in Bratislava, Slovakia -- master degree in computer science
2001 Slovak University of Technology in Bratislava, Slovakia -- PhD in applied mathematics. Thesis title: Quotients of partial abelian monoids
Employment
programmer for MicroStep HDO, meteorological software 1994--1998.
- Slovak University of Technology, assistant (later associated) professor 1998--now.
Teaching
- Basic courses in math (algebra, discrete mathematics, caclulus), most of the time.
- Since 2008: Operating Systems, Computer Networks, Internet Applications.
Science
I work in
- quantum logics: effect algebras, orthomodular lattices,
- MV-algebras,
- finite posets.
In addition, I try to learn something about
- algebraic topology,
- algebraic combinatorics.
Submitted manuscripts
Gejza Jenča, Peter Sarkoci: Linear extensions and order-preserving poset partitions, http://arxiv.org/abs/1112.5782
Accepted papers
Gejza Jenča, Extensions of witness mappings, to appear in Order, http://arxiv.org/abs/1007.4081
Gejza Jenča, Compatibility support mappings in effect algebras, to appear in Mathematica Slovaca, http://arxiv.org/abs/0910.2825
Papers
Jenča, G.: Coexistence in interval effect algebras, Proceedings of the American Mathematical Society, 139 (2011) 331-344 http://arxiv.org/0910.2823
Jenča, G.: 0-homogeneous effect algebras, Soft Computing, 14 (2010) 1111-1116
Jenča, G.: Sharp and Meager Elements in Orthocomplete Homogeneous Effect Algebras, Order, 27 (2010) 41-61
Di Nola, A.,Holčapek, M.,Jenča, G.: The category of MV-pairs, Logic Journal of the IGPL, 17 (2009) 395-412
Jenča, G.: The block structure of complete lattice ordered effect algebras, Journal of the Australian Mathematical Society, 83 (2007) 181-216
Jenča, G.: A representation theorem for MV-algebras, Soft Computing, 11 (2007) 557-564 http://arxiv.org/math/0602169
Jenča, G.: Boolean algebras R-generated by MV-effect algebras, Fuzzy Sets and Systems, 145 (2004) 279-285
Jenča, G.: Finite homogeneous and lattice ordered effect algebras, Discrete Mathematics, 272 (2003) 197-214
Jenča, G.,Pulmannová, S.: Orthocomplete effect algebras, Proceedings of the American Mathematical Society, 131 (2003) 2663-2671
Jenča, G.,Pulmannová, S.: Quotients of partial abelian monoids and the Riesz decomposition property, Algebra Universalis, 47 (2002) 443-477
Jenča, G.: A Cantor-Bernstein type theorem for effect algebras, Algebra Universalis, 48 (2002) 399-411
Jenča, G.: Blocks of homogeneous effect algebras, Bulletin of the Australian Mathematical Society, 64 (2001) 81-98
Jenča, G.: Notes on R1-ideals in partial abelian monoids, Algebra Universalis, 43 (2000) 307-319
Jenča, G.: Subcentral ideals in generalized effect algebras, International Journal of Theoretical Physics, 39 (2000) 745-755