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Travelled to:
1 × Canada
1 × Denmark
1 × Estonia
1 × France
1 × Germany
1 × Italy
1 × Japan
1 × Poland
1 × Portugal
1 × Serbia
2 × Austria
2 × The Netherlands
3 × United Kingdom
5 × USA
Collaborated with:
M.Villaret C.Ansótegui T.Kutsia M.L.Bonet M.Schmidt-Schauß J.Giráldez-Cru F.Manyà A.Baumgartner J.Agustí-Cullell J.Niehren L.Simon
Talks about:
unif (16) order (9) second (6) sat (5) context (4) complet (4) nomin (3) anti (3) communiti (2) structur (2)

Person: Jordi Levy

DBLP DBLP: Levy:Jordi

Contributed to:

RTA 20152015
SAT 20152015
IJCAR 20142014
RTA 20132013
SAT 20122012
RTA 20112011
RTA 20102010
SAT 20092009
RTA 20082008
RTA 20072007
SAT 20072007
IJCAR 20062006
RTA 20062006
SAT 20062006
CADE 20052005
RTA 20042004
RTA 20022002
RTA 20012001
RTA 20002000
RTA 19981998
RTA 19961996
RTA 19931993

Wrote 22 papers:

RTA-2015-BaumgartnerKLV #anti
Nominal Anti-Unification (AB, TK, JL, MV), pp. 57–73.
SAT-2015-AnsoteguiGLS #community #detection #using
Using Community Structure to Detect Relevant Learnt Clauses (CA, JGC, JL, LS), pp. 238–254.
IJCAR-2014-AnsoteguiBGL #satisfiability
The Fractal Dimension of SAT Formulas (CA, MLB, JGC, JL), pp. 107–121.
RTA-2013-BaumgartnerKLV #anti #higher-order
A Variant of Higher-Order Anti-Unification (AB, TK, JL, MV), pp. 113–127.
SAT-2012-AnsoteguiGL #community #satisfiability
The Community Structure of SAT Formulas (CA, JGC, JL), pp. 410–423.
RTA-2011-KutsiaLV
Anti-Unification for Unranked Terms and Hedges (TK, JL, MV), pp. 219–234.
RTA-2010-LevyV #algorithm #performance #unification
An Efficient Nominal Unification Algorithm (JL, MV), pp. 209–226.
SAT-2009-AnsoteguiBL #satisfiability #testing
Solving (Weighted) Partial MaxSAT through Satisfiability Testing (CA, MLB, JL), pp. 427–440.
RTA-2008-LevyV #higher-order #perspective #unification
Nominal Unification from a Higher-Order Perspective (JL, MV), pp. 246–260.
RTA-2007-KutsiaLV #sequence #unification
Sequence Unification Through Currying (TK, JL, MV), pp. 288–302.
SAT-2007-AnsoteguiBLM #csp #satisfiability
Mapping CSP into Many-Valued SAT (CA, MLB, JL, FM), pp. 10–15.
IJCAR-2006-LevySV #unification
Stratified Context Unification Is NP-Complete (JL, MSS, MV), pp. 82–96.
RTA-2006-LevySV #bound #higher-order #unification
Bounded Second-Order Unification Is NP-Complete (JL, MSS, MV), pp. 400–414.
SAT-2006-BonetLM #calculus #satisfiability
A Complete Calculus for Max-SAT (MLB, JL, FM), pp. 240–251.
CADE-2005-LevyNV #unification
Well-Nested Context Unification (JL, JN, MV), pp. 149–163.
RTA-2004-LevySV #higher-order #monad #unification
Monadic Second-Order Unification Is NP-Complete (JL, MSS, MV), pp. 55–69.
RTA-2002-LevyV #higher-order #problem #unification
Currying Second-Order Unification Problems (JL, MV), pp. 326–339.
RTA-2001-LevyV #equation #traversal #unification
Context Unification and Traversal Equations (JL, MV), pp. 169–184.
RTA-2000-LevyV #constraints #higher-order #linear #unification
Linear Second-Order Unification and Context Unification with Tree-Regular Constraints (JL, MV), pp. 156–171.
RTA-1998-Levy #decidability #higher-order #problem #unification
Decidable and Undecidable Second-Order Unification Problems (JL), pp. 47–60.
RTA-1996-Levy #higher-order #linear #unification
Linear Second-Order Unification (JL), pp. 332–346.
RTA-1993-LevyA #order #term rewriting
Bi-rewriting, a Term Rewriting Technique for Monotonic Order Relations (JL, JAC), pp. 17–31.

Bibliography of Software Language Engineering in Generated Hypertext (BibSLEIGH) is created and maintained by Dr. Vadim Zaytsev.
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