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- Sabin Corneliu Buraga, Liliana Cojocaru, Ovidiu Cătălin Nichifor
- 2006

– The paper presents an original survey on Web ontology editing tools, in respect with Semantic Web actual technologies. The material is focused on features that these tools might expose: granularity of expressivity, Web standards compliance, reasoning support, provided APIs and, not least, the interoperability issues. The comparative study is used a… (More)

- Liliana Cojocaru, Erkki Mäkinen, Ferucio Laurentiu Tiplea
- 2009 11th International Symposium on Symbolic and…
- 2009

We prove that Szilard languages of context-free grammars can be accepted by an indexing alternating Turing machine (indexing ATM) in logarithmic time and space. The same result holds for leftmost Szilard languages of unrestricted (phrase-structure or type 0) grammars. Since the class of languages recognizable by an indexing ATM in logarithmic time equals… (More)

- Liliana Cojocaru
- Fundam. Inform.
- 2011

- Liliana Cojocaru
- Conf. Computing Frontiers
- 2004

<i>Watson-Crick Automata</i> are a counterpart of finite automata working on a <i>Watson-Crick tape</i> composed of double stran-ded sequences of symbols linked by a complementarity relation like DNA molecules. Consequently, these devices have as input double strands of strings of symbols arranged in a pairwise affinity similar to Watson-Crick… (More)

- Liliana Cojocaru
- DCFS
- 2004

- Liliana Cojocaru
- ArXiv
- 2015

We introduce a normal form for context-free grammars, called Dyck normal form. This is a syntactical restriction of the Chomsky normal form, in which the two nonter-minals occurring on the right-hand side of a rule are paired nonterminals. This pairwise property allows to define a homomorphism from Dyck words to words generated by a grammar in Dyck normal… (More)

- Liliana Cojocaru
- 2015

This paper concerns linear context-free languages (LIN). We prove that LIN ⊆ NC 1 (under UE * −uniformity reduction). We introduce a new normal form for context-free grammars, called Dyck normal form. Using this new normal form we prove that for each context-free language L there exist an integer K and a homomorphism ϕ such that L = ϕ(D K), where D K ⊆ DK ,… (More)

- Liliana Cojocaru, Erkki Mäkinen
- Theor. Comput. Sci.
- 2014

- Liliana Cojocaru, Erkki Mäkinen
- Fundam. Inform.
- 2013

- Liliana Cojocaru, Erkki Mäkinen
- DCFS
- 2013