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Deterministic and unambiguous families within recognizable two-dimensional languages

, , and . Fundamenta Informaticae, 98 (2): 143--166 (2010)

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Finite State Recognizability for Two-Dimensional Languages: A Brief Survey.. Developments in Language Theory, page 299-308. World Scientific, Singapore, (1995)Thompson Languages., , and . Jewels are Forever, page 16-24. Springer, (1999)Finite Automata and Non-self-Embedding Grammars., , and . CIAA, volume 2608 of Lecture Notes in Computer Science, page 47-56. Springer, (2002)Avoiding Overlaps in Pictures., , and . DCFS, volume 10316 of Lecture Notes in Computer Science, page 16-32. Springer, (2017)From Determinism to Non-determinism in Recognizable Two-Dimensional Languages., , and . Developments in Language Theory, volume 4588 of Lecture Notes in Computer Science, page 36-47. Springer, (2007)Computing Languages by (Bounded) Local Sets.. Developments in Language Theory, volume 2710 of Lecture Notes in Computer Science, page 304-315. Springer, (2003)New operations and regular expressions for two-dimensional languages over one-letter alphabet, , and . Theoretical Computer Science, 340 (2): 408 - 431 (2005)The Art of Theory <xocs:full-name>The Art of Theory</xocs:full-name>.Characterization of Isometric Words based on Swap and Mismatch Distance., , , , , and . CoRR, (2024)A characterization of Thompson digraphs., , , and . Discret. Appl. Math., 134 (1-3): 317-337 (2004)A computational model for tiling recognizable two-dimensional languages, , and . Theoretical Computer Science, 410 (37): 3520--3529 (2009)