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Menoprof. RNDr. Vakaum Guffujg, DrSc.
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Zamestnaný:01.04.2002 - 31.08.2025
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Vedecko-pedagogická charakteristika osoby
Aktuálna pedagogická činnosť
Automaty a formálne jazyky I, 1. stupeň štúdia, prednáška Automaty a formálne jazyky II, 1. stupeň štúdia, prednáška Výpočtová zložitosť, 2. stupeň štúdia, prednáška Seminár z teoretickej informatiky, 2. stupeň štúdia, seminár Výpočtová zložitosť a modely, 3. stupeň štúdia, prednáška Formálne jazyky a konečnostavové automaty, 3. stupeň štúdia, prednáška
Počet obhájených vedených bakalárskych záverečných prác
3
Počet obhájených vedených diplomových záverečných prác
21
Počet obhájených vedených dizertačných záverečných prác
5
Aktuálna tvorivá činnosť
VEGA 1/0479/12 „Kombinatorické štruktúry a zložitosť algoritmov“, 2012-2014, vedúci projektu, APVV-0035-10 „Algoritmy, automaty a diskrétne dátové štruktúry“, 2011-2014, vedúci projektu
Celkový počet výstupov evidovaných vo Web of Science alebo Scopus
49
Celkový počet citácií Web of Science alebo Scopus, v umeleckých študijných odboroch počet ohlasov v kategórii A
228
Celkový počet projektov získaných na financovanie výskumu, tvorby
8
Celkový počet pozvaných prednášok na medzinárodnej úrovni
8
Celkový počet pozvaných prednášok na národnej úrovni
2
Najvýznamnejšie publikované vedecké práce, verejne realizované alebo prezentované umelecké diela a výkony
ADC – V.Geffert: Normal forms for phrase-structure grammars, RAIRO - Informatique Theorique et Applications, 1991, Vol.25, No.5, pp.473-496
ADC – V.Geffert: Nondeterministic computations in sublogarithmic space and space constructibility, SIAM J. of Computing, 1991, Vol.20, No.3, pp.484-498
ADC – V.Geffert: Tally versions of the Savitch and Immerman-Szelepcsenyi theorems for sublogarithmic space, SIAM J. of Computing, 1993, Vol.22, No.1, pp.102-113
ADC – V.Geffert, J.Katajainen, T.Pasanen: Asymptotically efficient in-place merging, Theoretical Computer Science, Elsevier, 2000, Vol.237, pp.159-181
ADC – G.Franceschini, V.Geffert: An in-place sorting with O(n.log n) comparisons and O(n) moves, J. of the ACM, ACM Press, 2005, Vol.52, No.4, pp.515-537
Výstupy v oblasti poznania príslušného študijného odboru s najvýznamnejšími ohlasmi a prehľad ohlasov na tieto výstupy
ADC – V.Geffert: Normal forms for phrase-structure grammars, RAIRO - Informatique Theorique et Applications, 1991, Vol.25, No.5, pp.473-496: 19 ohlasov WoK 1. J.Gruska: Foundations of Computing, Internat. Thomson Computer Press (ITP), USA, 1997 2. A.Matescu, A.Salomaa: Aspects of classical language theory. In G.Rozenberg, A.Salomaa (eds.), Handbook of formal languages, Vol.I: Word, language, grammar. Springer-Verlag, 1997 3. M.Jantzen, H.Petersen: Cancellation in context-free languages: Enrichment by reduction, Theoretical Computer Science, Elsevier, 1994, Vol.127, No.1, pp.149-170 4. J.Dassow, V.Mitrana, and A.Salomaa: Context-free evolutionary grammars and the structural language of nucleic-acids, Biosystems, Elsevier, 1997, Vol.43, No.3, pp.169-177 5. G.Paun: DNA computing based on splicing: Universality results, Theoretical Computer Science, Elsevier, 2000, Vol.231, No.2, pp.275-296 6. E.Csuhaj-Varju, V.Mitrana: Evolutionary systems: A language generating device inspired by evolving communities of cells, Acta Informatica, Springer-Verlag, 2000, Vol.36, No.11, pp.913-926 7. E.Csuhaj-Varjú, C.Martín-Vide, V.Mitrana: Hybrid networks of evolutionary processors are computationally complete, Acta Informatica, Springer-Verlag, 2005, Vol.41, No.4-5, pp.257-272 8. F.Okubo: A note on the descriptional complexity of semi-conditional grammars, Information Processing Letters, 2009, Vol.110, No.1, pp.36-40 9. R.Freund, M.Oswald: CD grammar systems with regular start conditions, Internat. J. of Foundations of Computer Science, 2008, Vol.19, No.4, pp.767-779 10. K.Fujioka, H.Katsuno: On the generative power of cancel minimal linear grammars with single nonterminal symbol except the start symbol, IEICE Transactions on Information and Systems, 2011, Vol.E94D, No.10, pp.1945-1954
ADC – V.Geffert: Nondeterministic computations in sublogarithmic space and space constructibility, SIAM J. of Computing, 1991, Vol.20, No.3, pp.484-498: 32 ohlasov WoK 1. A.Szepietowski: Turing machines with sublogarithmic space, Lecture Notes in Computer Science 843, Springer-Verlag, 1994, 115pp. 2. M.Liskiewicz, R.Reischuk: Computing with sublogarithmic space. In L.A.Hemaspaandra, A.L.Selman (eds.), Complexity theory retrospective II, Springer-Verlag, 1997 3. K.Inoue, A.Ito, I.Takanami: A relationship between nondeterministic Turing machines and 1-inkdot Turing machines with small space, Information Processing Letters, North-Holland, 1992, Vol.43, No.4, pp.225-227 4. K.Inoue, A.Ito, I.Takanami: A note on 1-inkdot alternating Turing machines with small space, Theoretical Computer Science, Elsevier, 1994, Vol.127, No.1, pp.171-179 5. M.Liskiewicz, R.Reischuk: The sublogarithmic alternating space world, SIAM J. of Computing, 1996, Vol.25, No.4, pp.828-861 6. A.Ito, K.Inoue, I.Takanami, Y.Wang: The Effect of Inkdots for 2-Dimensional Automata, International J. of Pattern Recognition and Artificial Intelligence, World Scientific, 1995, Vol.9, No.5, pp.777-796 7. K.Inoue, A.Ito, I.Takanami, T.Yoshinaga: A Note on Multi-Inkdot Nondeterministic Turing-Machines with Small Space, Information Processing Letters, Elsevier, 1993, Vol.48, No.6, pp.285-288 8. C.Mereghetti and G.Pighizzini: Optimal simulations between unary automata, SIAM J. of Computing, 2001, Vol.30, No.6, pp.1976-1992 9. J.L.Xu, Y.X.Liu, T.Yoshinaga: A note on non-closure property of sublogarithmic space-bounded 1-inkdot alternating pushdown automata with only existential (universal) states, J. Comput. Sci. Technol. (J. of Computer Science and Technology), 2006, Vol.21, No.6, pp.979-983 10. T.Makino, H.Okabe, S.Taniguchi, M.Sakamoto, K.Inoue: Three-dimensional multiinkdot automata, Artificial Life and Robotics, 2005, Vol.9, No.2, pp.99-101
ADC – V.Geffert: Tally versions of the Savitch and Immerman-Szelepcsenyi theorems for sublogarithmic space, SIAM J. of Computing, 1993, Vol.22, No.1, pp.102-113: 19 ohlasov WoK 1. M.Liskiewicz, R.Reischuk: Computing with sublogarithmic space. In L.A.Hemaspaandra, A.L.Selman (eds.), Complexity theory retrospective II, Springer-Verlag, 1997 2. A.Matescu, A.Salomaa: Aspects of classical language theory. In G.Rozenberg, A.Salomaa (eds.), Handbook of formal languages, Vol.I: Word, language, grammar. Springer-Verlag, 1997 3. C.Damm, M.Holzer: Inductive counting for width-restricted branching programs, Information and Computation, Academic Press, 1996, Vol.130, No.1, pp.91-99 4. M.Liskiewicz, R.Reischuk: The sublogarithmic alternating space world, SIAM J. of Computing, 1996, Vol.25, No.4, pp.828-861 5. C.Mereghetti and G.Pighizzini: A remark on middle space bounded alternating Turing machines, Information Processing Letters, Elsevier, 1995, Vol.56, No.4, pp.229-232 6. A.Szepietowski: Weak and strong one-way space complexity classes, Information Processing Letters, Elsevier, 1998, Vol.68, No.6, pp.299-302 7. C.Mereghetti and G.Pighizzini: Optimal simulations between unary automata, SIAM J. of Computing, 2001, Vol.30, No.6, pp.1976-1992 8. G.Pighizzini, J.Shallit, M.-W.Wang: Unary context-free grammars and pushdown automata, descriptional complexity and auxiliary space lower bounds, J. Computer and System Sciences, 2003, Vol.65, No.2, pp.393-414 9. G.Pighizzini: Unary language concatenation and its space complexity, Proc.of CIAA 2000 (Confer. on Implementation and Application of Automata), Lecture Notes in Computer Science, Springer-Verlag, 2001, Vol.2088, pp.252-262 10. C.Mereghetti: Testing the descriptional power of small Turing machines on nonregular language acceptance, Internat. J. of Foundations of Computer Science, 2008, Vol.19, No.4, pp.827-843
ADC – V.Geffert, J.Katajainen, T.Pasanen: Asymptotically efficient in-place merging, Theoretical Computer Science, Elsevier, 2000, Vol.237, pp.159-181: 25 ohlasov WoK 1. J.Ellis, M.Markov: In situ, stable merging by way of the perfect shuffle, Computer J., Oxford Univ. Press, 2000, Vol.43, No.1, pp.40-53 2. Jingchao Chen: Optimizing a stable in-place merging, Theoretical Computer Science, Elsevier, 2003, Vol.302, pp.191-210 3. J.-C.Chen: A simple algorithm for in-place merging, Information Processing Letters, 2006, Vol.98, No.1, pp.34-40 4. L.A.Hemaspaandra, P.Mukherji, T.Tantau: Context-free languages can be accepted with absolutely no space overhead, Information and Computation, 2005, Vol.203, No.2, pp.163-180 5. J.Vahrenhold: Line-segment intersection made in-place, Computational Geometry-Theory and Applications, Elsevier, 2007, Vol.38, No.3, pp.213-230 6. P.Bose, A.Maheshwari, P.Morin, J.Morrison, M.Smid, J.Vahrenhold: Space-efficient geometric divide-and-conquer algorithms, Computational Geometry-Theory and Applications, Elsevier, 2007, Vol.37, No.3, pp.209-227 7. J.Vahrenhold: An in-place algorithm for Klee's measure problem in two dimensions, Information Processing Letters, 2007, Vol.102, No.4, pp.169-174 8. P.S.Kim, A.Kutzner: Stable minimum storage merging by symmetric comparisons, Proc.of ESA 2004 (Eur. Symp. Algorithms), Lecture Notes in Computer Science, Springer-Verlag, 2004, Vol.3221, pp.714-723 9. H.Blunck, J.Vahrenhold: In-place algorithms for computing (Layers of) maxima, Algorithmica (New York), 2010, Vol.57, No.1, pp.1-21 10. M.E.Dalkilic, E.Acar, G.Tokatli: A simple shuffle-based stable in-place merge algorithm, Proc. of WCIT-2010 (World Conference on Inrofmation Technology 2010), Procedia Computer Science, 2011, Vol.3, pp.1049-1054
ADC – V.Geffert, A.Badr, I.Shipman: Hyper-minimizing minimized deterministic finite state automata, RAIRO - Theoretical Informatics and Applications, EDP Sciences, 2009, Vol.43, pp.69-94 (DOI: 10.1051/ita:2007061) : 13 ohlasov WoK 1. M.Holzer, A.Maletti: An O(n log n) algorithm for hyper-minimizing states in a (minimized) deterministic automaton, Proc. of CIAA 2009 (Confer. on Implementation and Application of Automata), Lecture Notes in Computer Science 5642, Springer-Verlag, 2009, pp.4-13 2. M.Holzer, A.Maletti: An n.log n algorithm for hyper-minimizing a (minimized) deterministic automaton, Theoretical Computer Science, Elsevier, 2010, Vol.411, No.38-39, pp.3404-3413 3. M.Holzer, S.Jacobi: From equivelence to almost-equivalence and beyond -- minimizing automata with errors, Proc. of DLT 2012 (Developments in Language Theory), Lecture Notes in Computer Science 7410, Springer-Verlag, 2012, pp.190-201 4. A.Jez, A.Maletti: Hyper-minimization for deterministic tree automata, Proc. of CIAA 2012 (Conference on Implementation and Application of Automata), Lecture Notes in Computer Science, 7381, Springer-Verlag, 2012, pp.217-228 5. H.Björklund, W.Martens: The tractability frontier for NFA minimization, J. Computer and System Sciences, 2012, Vol.78, No.1, pp.198-210 6. A.Szepietowski: Closure properties of hyper-minimized automata, RAIRO - Theoretical Informatics and Applications, 2011, Vol.45, No.4, pp.459-466 7. A.Maletti, D.Quernheim: Optimal hyper-minimization, Internat. J. Foundations of Computer Science, 2011, Vol.22, No.8, pp.1877-1891 8. P.Gawrychowski, A.Jez, A.Maletti: On minimising automata with errors, Proc. of MFCS 2011 (Mathematical Foundations of Computer Science), Lecture Notes in Computer Science, 6907, Springer-Verlag, 2011, pp.327-338 9. A.Jez, A.Maletti: Computing all ℓ-cover automata fast, Proc. of CIAA 2011 (Conference on Implementation and Application of Automata), Lecture Notes in Computer Science, 6807, Springer-Verlag, 2011, pp.203-214 10. A.Maletti: Better hyper-minimization not as fast, but fewer errors, Proc. of CIAA 2010 (Conference on Implementation and Application of Automata), Lecture Notes in Computer Science, 6482, Springer-Verlag, 2011, pp.201-210
Funkcie a členstvo vo vedeckých, odborných a profesijných spoločnostiach
IFIP (International Federation for Information Processing) -- Working Group 1.2 on Descriptional Complexity, člen Slovenská informatická spoločnosť, člen Člen redakčnej rady časopisu Tatra Mountains Mathematical Publications
Charakteristika aktivít súvisiacich s príslušným študijným programom
Garant 1.stupňa študijného programu 9.2.1 Informatika Garant 2.stupňa študijného programu 9.2.1 Informatika Garant 3.stupňa študijného programu 9.2.1 Informatika Garant pre uskutočňovanie habilitačných konaní a konaní na vymenúvanie profesorov v odbore 9.2.1 Informatika Spolugarant 1.stupňa študijného programu 9.2.9 Aplikovaná informatika Účasť v skúšobných komisiách uvedených študijných programov. Ovplyvňovanie obsahu a charakteru študijných programov prostredníctvom členstva vo Vedeckej rade PF UPJŠ a Akademickom senáte PF UPJŠ. Predseda odborovej komisie doktorandského štúdia Informatika na PF UPJŠ Člen odborovej komisie doktorandského štúdia Informatika na FMFI UK Bratislava
Ďalšie informácie
Akademické tituly a hodnosti
<FONT FACE="ARIAL" SIZE="2"> Doc. RNDr. DrSc.
Výučba
<FONT FACE="ARIAL" SIZE=2> - Teória automatov a formálnych jazykov.<BR> - Výpočtová zložitosť.<BR> - Výpočtové modely.<BR>
Výskum
<FONT FACE="ARIAL" SIZE=2> Výpočtová zložitosť, triedenie, formálne jazyky, pamäťová zložitosť.<BR>
Garant
<FONT FACE="ARIAL" SIZE="2"> Doktorandské štúdium 11-01-9 Matematická logika a základy matematiky - školiteľ
Členstvo vo vedeckých orgánoch
<FONT FACE="ARIAL" SIZE="2"> - Redakčná rada Tatra Mountains Mathemat. Publ., člen<BR> - Komisia pre obhajoby PhD prác<BR>         11-01-9 Matematika a základy matematiky<BR>         11-08-9 Teoretická informatika<BR> - Akreditačná komisia SR, pracovná skupina pre informatiku<BR> - European Assoc. Theoret. Computer Science, člen<BR>
Projekty
<FONT SIZE="2" FACE="ARIAL"> Kombinatorické štruktúry a zložitosť algoritmov, grant VEGA 1/7465/20
Spolupráca
<FONT FACE="ARIAL" SIZE=2> - Dipartimento di Scienze dell'Informatione Universitá degli studi di Milano, Italia<BR> - Department of Computing, University of Coppenhagen, Denmark<BR> - Turku Centre for Computer Science, Turku, Finland
Vybrané publikácie
<BR><h3>New - not published yet</h3> <P> Linear-time in-place selection in epsilon.n element moves. Submitted.<BR> --- With J.Kollar.<BR> <A HREF="http://cs.science.upjs.sk/publikacie/geffert/select.ps">Download .PS file</A> </P> <P> Sorting with O(n.log n) comparisons and O(n) transports, in-place, in the worst case, simultaneously. Submitted. </P> <P> Converting two-way nondeterministic unary automata into simpler automata. To appear in <i>Theoret. Comput. Sci.</i>.<BR> --- With C.Mereghetti and G.Pighizzini. </P> <P> Translation of binary regular expressions into nondeterministic epsilon-free automata with O(n.log n) transitions. To appear in <i>J. Comput. Syst. Sci.</i> </P> <P> Space hierarchy theorem revised. To appear in <i>Theoret. Comput. Sci.</i>. </P> <P> Refinement of the alternating space hierarchy. To appear in <i>Computing and Informatics.</i>.<BR> --- With N.Popely. </P> <BR><h3>Formal languages and automata</h3> <P> A representation of recursively enumerable languages by two homomorphisms and a quotient. <i>Theoret. Comput. Sci.</i>, 62, 235-49, 1988. </P> <P> Grammars with context dependency restricted to synchronization. <i>Proc. Math. Found. Comput. Sci.</i>, vol. 233 of <i>Lect. Notes Comput. Sci.</i>, pp.370-378. Springer-Verlag, 1986. </P> <P> Normal forms for phrase-structure grammars. <i>RAIRO Inform. Theor.</i>, 25, 473-96, 1991. (Conference version: Context-free-like forms for the phrase-structure grammars. <i>Proc. Math. Found. Comput. Sci.</i>, vol. 324 of <i>Lect. Notes Comput. Sci.</i>, pp.309-17. Springer-Verlag, 1988). </P> <P> How to generate languages using only two pairs of parentheses. <i>J. Inform. Process. Cybernet. (EIK)</i>, 27, 303-15, 1991. </P> <P> Converting two-way nondeterministic unary automata into simpler automata. <i>Proc. Math. Found. Comput. Sci.</i>, vol. 2136 of <i>Lect. Notes Comput. Sci.</i>, pp.398-407. Springer-Verlag, 2001. (Journal version to appear in <i>Theoret. Comput. Sci.</i>).<BR> --- With C.Mereghetti and G.Pighizzini. </P> <P> Translation of binary regular expressions into nondeterministic epsilon-free automata with O(n.log n) transitions. To appear in <i>J. Comput. Syst. Sci.</i> </P> <BR><h3>Computational complexity - Space bounded computations</h3> <P> Nondeterministic computations in sublogarithmic space and space constructibility. <i>SIAM J. Comput.</i>, 20, 484-98, 1991. (Conference version: <i>Proc. Internat. Colloq. Automata, Languages, & Programming</i>, vol. 443 of <i>Lect. Notes Comput. Sci.</i>, pp.111-24. Springer-Verlag, 1990). </P> <P> Tally versions of the Savitch and Immerman-Szelepcsenyi theorems for sublogarithmic space. <i>SIAM J. Comput.</i>, 22, 102-13, 1993. </P> <P> A lower bound for the nondeterministic space complexity of context-free recognition. <i>Inform. Process. Lett.</i>, 42, 25-27, 1992.<BR> --- With H.Alt and K.Mehlhorn. </P> <P> Sublogarithmic \Sigma_2-SPACE is not closed under complement and other separation results. <i>RAIRO Inform. Theor.</i>, 27, 349-66, 1993. </P> <P> A hierarchy that does not collapse: Alternations in low level space. <i>RAIRO Inform. Theor.</i>, 28, 465-512, 1994. </P> <P> Bridging across the log(n) space frontier. <i>Inform. & Comput.</i>, 142, 127-58, 1998. (Conference version: <i>Proc. Math. Found. Comput. Sci.</i>, vol. 969 of <i>Lect. Notes Comput. Sci.</i>, pp.50-65. Springer-Verlag, 1995). </P> <P> Sublogarithmic bounds on space and reversals. <i>SIAM J. Comput.</i>, 28, 325-40, 1999.<BR> --- With C.Mereghetti and G.Pighizzini. </P> <P> A variant of inductive counting. <i>Theoret. Comput. Sci.</i>, 237, 465-75, 2000. </P> <P> A space lower bound for acceptance by one-way \Pi_2-alternating machines. <i>RAIRO Inform. Theor.</i>, 34, 357-72, 2000.<BR> --- With N.Popely. </P> <P> Space hierarchy theorem revised. <i>Proc. Math. Found. Comput. Sci.</i>, vol. 2136 of <i>Lect. Notes Comput. Sci.</i>, pp.387-97. Springer-Verlag, 2001. (Journal version to appear in <i>Theoret. Comput. Sci.</i>). </P> <P> Refinement of the alternating space hierarchy. To appear in <i>Computing and Informatics.</i>.<BR> --- With N.Popely. </P> <BR><h3>Computational complexity - Miscellaneous</h3> <P> A speed-up theorem without tape compression. <i>Theoret. Comput. Sci.</i>, 118, 49-65, 1993. (Conference version: <i>Proc. Math. Found. Comput. Sci.</i>, vol. 452 of <i>Lect. Notes Comput. Sci.</i>, pp.285-91. Springer-Verlag, 1990). </P> <P> A communication hierarchy of parallel computations. <i>Theoret. Comput. Sci.</i>, 198, 99-130, 1998. </P> <BR><h3>Sorting algorithms</h3> <P> Asymptotically efficient in-place merging. <i>Theoret. Comput. Sci.</i>, 237, 159-81, 2000.<BR> --- With J.Katajainen and T.Pasanen. </P>