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 | 2012 | |
|---|---|---|
| 13 |      | Igor Dolinka: A characterization of retracts in certain Fraïssé limits. Math. Log. Q. 58(1-2): 46-54 (2012) |
| 2011 | ||
| 12 | | Igor Dolinka: On Maximal Subgroups of Free Objects of Certain Completely Regular Semigroup Varieties. IJAC 21(3): 473-484 (2011) |
| 2010 | ||
| 11 | | Anthony Bonato, Dejan Delic, Igor Dolinka: All countable monoids embed into the monoid of the infinite random graph. Discrete Mathematics 310(3): 373-375 (2010) |
| 2007 | ||
| 10 | | Igor Dolinka: A nonfinitely Based Finite Semiring. IJAC 17(8): 1537-1551 (2007) |
| 9 | | Igor Dolinka: Axiomatizing the identities of binoid languages. Theor. Comput. Sci. 372(1): 1-14 (2007) |
| 2005 | ||
| 8 | | Igor Dolinka: A note on identities of two-dimensional languages. Discrete Applied Mathematics 146(1): 43-50 (2005) |
| 2003 | ||
| 7 | | Igor Dolinka: Idempotent Distributive Semirings with Involution. IJAC 13(5): 597-625 (2003) |
| 6 | | Igor Dolinka: The multiplicative fragment of the Yanov equational theory. Theor. Comput. Sci. 1-3(301): 417-425 (2003) |
| 2002 | ||
| 5 | | Sinisa Crvenkovic, Igor Dolinka: On axioms for commutative regular equations without addition. Theor. Comput. Sci. 289(1): 531-551 (2002) |
| 2001 | ||
| 4 | | Sinisa Crvenkovic, Igor Dolinka, Zoltán Ésik: On Equations for Union-Free Regular Languages. Inf. Comput. 164(1): 152-172 (2001) |
| 2000 | ||
| 3 | | Igor Dolinka: On Kleene Algebras of Ternary Co-Relations. Acta Cybern. 14(4): 583-595 (2000) |
| 2 | | Sinisa Crvenkovic, Igor Dolinka, Zoltán Ésik: The Variety of Kleene Algebras with Conversion is not Finitely Based. Theor. Comput. Sci. 230(1-2): 235-245 (2000) |
| 1999 | ||
| 1 | | Sinisa Crvenkovic, Igor Dolinka, Zoltán Ésik: A Note on Equations for Commutative Regular Languages. Inf. Process. Lett. 70(6): 265-267 (1999) |
| 1 | Anthony Bonato | [11] |
| 2 | Sinisa Crvenkovic | [1] [2] [4] [5] |
| 3 | Dejan Delic | [11] |
| 4 | Zoltán Ésik | [1] [2] [4] |
Colors in the list of coauthors
Last update Tue May 29 20:41:18 2012 CET by the DBLP Team —
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