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Travelled to:
1 × Australia
1 × Ireland
2 × Germany
2 × United Kingdom
3 × Italy
3 × USA
Collaborated with:
∅ J.Meng R.Piskac Y.Kazakov I.Pratt-Hartmann H.Ganzinger M.Bezem D.Hendriks C.Areces M.d.Rijke
Talks about:
resolut (10) procedur (5) proof (5) fragment (4) guard (4) decis (4) geometr (2) order (2) logic (2) equal (2)

Person: Hans de Nivelle

DBLP DBLP: Nivelle:Hans_de

Contributed to:

IJCAR 20102010
IJCAR 20062006
SEFM 20052005
IJCAR 20042004
CADE 20032003
CSL 20022002
IJCAR 20012001
CADE 20002000
CADE 19991999
LICS 19991999
CADE 19981998
CADE 19971997
IJCAR 20162016

Wrote 13 papers:

IJCAR-2010-Nivelle #logic
Classical Logic with Partial Functions (HdN), pp. 203–217.
IJCAR-2006-NivelleM #finite #geometry #proving
Geometric Resolution: A Proof Procedure Based on Finite Model Search (HdN, JM), pp. 303–317.
SEFM-2005-NivelleP #verification
Verification of an Off-Line Checker for Priority Queues (HdN, RP), pp. 210–219.
IJCAR-2004-KazakovN #transitive
A Resolution Decision Procedure for the Guarded Fragment with Transitive Guards (YK, HdN), pp. 122–136.
CADE-2003-Nivelle #axiom #first-order #proving
Translation of Resolution Proofs into Short First-Order Proofs without Choice Axioms (HdN), pp. 365–379.
CSL-2002-Nivelle #normalisation #proving
Extraction of Proofs from the Clausal Normal Form Transformation (HdN), pp. 584–598.
IJCAR-2001-NivelleP #similarity
A Resolution-Based Decision Procedure for the Two-Variable Fragment with Equality (HdN, IPH), pp. 211–225.
CADE-2000-BezemHN #automation #proving #type system #using
Automated Proof Construction in Type Theory Using Resolution (MB, DH, HdN), pp. 148–163.
CADE-1999-ArecesNR #logic
Prefixed Resolution: A Resolution Method for Modal and Description Logics (CA, HdN, MdR), pp. 187–201.
LICS-1999-GanzingerN #similarity
A Superposition Decision Procedure for the Guarded Fragment with Equality (HG, HdN), pp. 295–303.
CADE-1998-Nivelle
A Resolution Decision Procedure for the Guarded Fragment (HdN), pp. 191–204.
CADE-1997-Nivelle #classification #order
A Classification of Non-liftable Orders for Resolution (HdN), pp. 336–350.
IJCAR-2016-Nivelle #algorithm #geometry
Subsumption Algorithms for Three-Valued Geometric Resolution (HdN), pp. 257–272.
Bibliography of Software Language Engineering in Generated Hypertext (BibSLEIGH) is created and maintained by Dr. Vadim Zaytsev.
Hosted as a part of SLEBOK on GitHub.