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by Alexander Lauser
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[20]
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M. Kufleitner and A. Lauser.
Nesting negations in FO2 over finite words.
Technical report Nr. 2013/07, Formale Methoden der
Informatik, Universität Stuttgart, Germany, September 2013.
[ bib |
http ]
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[19]
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M. Kufleitner and A. Lauser.
Quantifier alternation in two-variable first-order logic with
successor is decidable.
In STACS 2013, Proceedings, volume 20 of LIPIcs, pages
305-316. Dagstuhl Publishing, 2013.
[ bib |
DOI |
pdf |
http ]
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[18]
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M. Kufleitner and A. Lauser.
Around dot-depth one.
Int. J. Found. Comput. Sci., 23(6):1323-1339, 2012.
Special issue AFL 2011.
[ bib |
© World Scientific Publishing Company |
pdf |
http ]
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[17]
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M. Kufleitner and A. Lauser.
The join levels of the Trotter-Weil hierarchy are
decidable.
In MFCS 2012, Proceedings, volume 7464 of Lecture Notes in
Computer Science, pages 603-614. Springer, 2012.
[ bib |
© Springer |
arXiv ]
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[16]
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M. Kufleitner and A. Lauser.
The join of the varieties of R-trivial and L-trivial monoids
via combinatorics on words.
Discrete Mathematics & Theoretical Computer Science,
14(1):141-146, 2012.
[ bib |
arXiv |
http ]
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[15]
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F. Jahn, M. Kufleitner, and A. Lauser.
Regular ideal languages and their Boolean combinations.
In CIAA 2012, Proceedings, volume 7381 of Lecture Notes in
Computer Science, pages 205-216. Springer, 2012.
[ bib |
© Springer |
arXiv ]
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[14]
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M. Kufleitner and A. Lauser.
Lattices of logical fragments over words (Extended abstract).
In ICALP 2012, Proceedings Part II, volume 7392 of Lecture
Notes in Computer Science, pages 275-286. Springer, 2012.
[ bib |
© Springer |
arXiv ]
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[13]
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M. Kufleitner and A. Lauser.
Lattices of logical fragments over words.
Technical report Nr. 2012/03, Formale Methoden der
Informatik, Universität Stuttgart, Germany, March 2012.
[ bib |
arXiv |
http ]
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[12]
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M. Kufleitner and A. Lauser.
Partially ordered two-way Büchi automata.
Int. J. Found. Comput. Sci., 22(8):1861-1876, 2011.
Special issue CIAA 2010.
[ bib |
© World Scientific Publishing Company |
pdf |
http ]
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[11]
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M. Kufleitner and A. Lauser.
Around dot-depth one (Extended abstract).
In AFL 2011, Proceedings, pages 255-269, 2011.
[ bib |
arXiv |
pdf ]
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[10]
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M. Kufleitner and A. Lauser.
Around dot-depth one.
Technical report Nr. 2011/03, Formale Methoden der
Informatik, Universität Stuttgart, Germany, March 2011.
[ bib |
arXiv |
http ]
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[9]
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M. Kufleitner and A. Lauser.
Languages of dot-depth one over infinite words.
In LICS 2011, Proceedings, pages 23-32. IEEE Computer Society,
2011.
[ bib |
arXiv |
pdf ]
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[8]
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J. Kallas, M. Kufleitner, and A. Lauser.
First-order fragments with successor over infinite words.
In STACS 2011, Proceedings, volume 9 of LIPIcs, pages
356-367. Dagstuhl Publishing, 2011.
[ bib |
arXiv |
pdf |
http ]
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[7]
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J. Kallas, M. Kufleitner, and A. Lauser.
First-order fragments with successor over infinite words.
Technical report Nr. 2010/08, Formale Methoden der
Informatik, Universität Stuttgart, Germany, December 2010.
[ bib |
arXiv |
http ]
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[6]
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M. Kufleitner and A. Lauser.
Partially ordered two-way Büchi automata.
In CIAA 2010, Proceedings, volume 6482 of Lecture Notes in
Computer Science, pages 181-190. Springer, 2011.
[ bib |
© Springer |
pdf |
http ]
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[5]
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M. Kufleitner and A. Lauser.
Partially ordered two-way Büchi automata.
Technical report Nr. 2010/03, Formale Methoden der
Informatik, Universität Stuttgart, Germany, June 2010.
[ bib |
arXiv |
http ]
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[4]
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L. Dartois, M. Kufleitner, and A. Lauser.
Rankers over infinite words (Extended abstract).
In DLT 2010, Proceedings, volume 6224 of Lecture Notes in
Computer Science, pages 148-159. Springer, 2010.
[ bib |
© Springer |
pdf |
http ]
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[3]
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L. Dartois, M. Kufleitner, and A. Lauser.
Rankers over infinite words.
Technical report Nr. 2010/01, Formale Methoden der
Informatik, Universität Stuttgart, Germany, May 2010.
[ bib |
arXiv |
http ]
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[2]
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A. Lauser.
Fragmente einer Intervall-Logik.
Diplomarbeit Nr. 2823, Universität Stuttgart; Fakultät
Informatik, Elektrotechnik und Informationstechnik. Institut für Formale
Methoden der Informatik, Abteilung Theoretische Informatik, Stuttgart,
Germany, März 2009.
[ bib |
pdf |
http ]
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[1]
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A. Lauser.
Vergleich von Adaptionsstrategien für elliptische partielle
Differentialgleichungen.
Studienarbeit: Universität Stuttgart, Institut für Parallele
und Verteilte Systeme, Simulation großer Systeme, Januar 2008.
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pdf |
http ]
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