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Travelled to:
1 × Australia
1 × Czech Republic
1 × Ireland
1 × Poland
1 × Spain
1 × United Kingdom
10 × USA
2 × Canada
2 × Germany
3 × Denmark
3 × Italy
5 × France
Collaborated with:
L.Bachmair U.Waldmann K.Korovin D.A.McAllester R.Schäfers H.Bertling R.Giegerich C.Meyer M.Veanes R.Nieuwenhuis J.Stuber H.d.Nivelle D.A.Basin M.Hanus R.Wilhelm V.Sofronie-Stokkermans T.Hillenbrand P.Nivela A.Voronkov C.Weidenbach V.Cortier F.Jacquemard C.Lynch W.Snyder U.Möncke G.Hagen A.Oliveras C.Tinelli K.Ripken J.Ciesinger W.Lahner R.Nollmann
Talks about:
order (9) theorem (7) prove (6) base (6) superposit (5) semant (5) program (4) modular (4) system (4) compil (4)

Person: Harald Ganzinger

DBLP DBLP: Ganzinger:Harald

Facilitated 3 volumes:

CADE 1999Ed
RTA 1996Ed
ESOP 1988Ed

Contributed to:

CAV 20042004
CSL 20042004
IJCAR 20042004
CADE 20032003
LICS 20032003
CADE 20022002
ICLP 20022002
IJCAR 20012001
LICS 20012001
POPL 20012001
ICALP 19991999
LICS 19991999
CADE 19981998
CADE 19971997
CADE 19961996
ICALP 19961996
LICS 19961996
CADE 19941994
LICS 19941994
ALP 19921992
CADE 19921992
ICLP 19911991
CADE 19901990
ICSE 19901990
RTA 19891989
ESOP 19881988
SLP 19851985
SCC 19841984
ICALP 19831983
SCC 19821982
SDCG 19801980
ICSE 19761976
TAPSOFT, Vol.1: CAAP 19891989

Wrote 38 papers:

CAV-2004-GanzingerHNOT #performance
DPLL( T): Fast Decision Procedures (HG, GH, RN, AO, CT), pp. 175–188.
CSL-2004-GanzingerK #equation #proving #reasoning #theorem proving
Integrating Equational Reasoning into Instantiation-Based Theorem Proving (HG, KK), pp. 71–84.
IJCAR-2004-GanzingerSW #composition #proving #similarity
Modular Proof Systems for Partial Functions with Weak Equality (HG, VSS, UW), pp. 168–182.
CADE-2003-GanzingerHW
Superposition Modulo a Shostak Theory (HG, TH, UW), pp. 182–196.
CADE-2003-GanzingerS #equivalence #normalisation #reasoning
Superposition with Equivalence Reasoning and Delayed Clause Normal Form Transformation (HG, JS), pp. 335–349.
LICS-2003-GanzingerK #proving #theorem proving
New Directions in Instantiation-Based Theorem Proving (HG, KK), pp. 55–64.
CADE-2002-Ganzinger
Shostak Light (HG), pp. 332–346.
ICLP-2002-GanzingerM #algorithm #logic
Logical Algorithms (HG, DAM), pp. 209–223.
IJCAR-2001-GanzingerM #bottom-up #logic programming #source code #theorem
A New Meta-complexity Theorem for Bottom-Up Logic Programs (HG, DAM), pp. 514–528.
IJCAR-2001-GanzingerNN
Context Trees (HG, RN, PN), pp. 242–256.
LICS-2001-Ganzinger #concept #decidability #problem #semantics #word
Relating Semantic and Proof-Theoretic Concepts for Polynominal Time Decidability of Uniform Word Problems (HG), pp. 81–90.
POPL-2001-Ganzinger #deduction #performance #program analysis
Efficient deductive methods for program analysis (HG), pp. 102–103.
ICALP-1999-CortierGJV #decidability #reachability
Decidable Fragments of Simultaneous Rigid Reachability (VC, HG, FJ, MV), pp. 250–260.
LICS-1999-GanzingerMV #transitive
The Two-Variable Guarded Fragment with Transitive Relations (HG, CM, MV), pp. 24–34.
LICS-1999-GanzingerN #similarity
A Superposition Decision Procedure for the Guarded Fragment with Equality (HG, HdN), pp. 295–303.
CADE-1998-BachmairG #strict
Strict Basic Superposition (LB, HG), pp. 160–174.
CADE-1998-BachmairGV #constraints #similarity
Elimination of Equality via Transformation with Ordering Constraints (LB, HG, AV), pp. 175–190.
CADE-1997-GanzingerMW #order #type system
Soft Typing for Ordered Resolution (HG, CM, CW), pp. 321–335.
CADE-1996-Ganzinger #proving #theorem proving
Saturation-Based Theorem Proving: Past Successes and Future Potential (HG), p. 1.
CADE-1996-GanzingerW #monad #proving #theorem proving
Theorem Proving in Cancellative Abelian Monoids (HG, UW), pp. 388–402.
ICALP-1996-Ganzinger #proving #theorem proving
Saturation-Based Theorem Proving (HG), pp. 1–3.
LICS-1996-BasinG #analysis #complexity #order
Complexity Analysis Based on Ordered Resolution (DAB, HG), pp. 456–465.
CADE-1994-BachmairG #order
Ordered Chaining for Total Orderings (LB, HG), pp. 435–450.
LICS-1994-BachmairG #transitive
Rewrite Techniques for Transitive Relations (LB, HG), pp. 384–393.
ALP-1992-BachmairGW #first-order #proving #theorem proving
Theorem Proving for Hierarchic First-Order Theories (LB, HG, UW), pp. 420–434.
CADE-1992-BachmairGLS
Basic Paramodulation and Superposition (LB, HG, CL, WS), pp. 462–476.
ICLP-1991-BachmairG #logic programming #semantics #similarity #source code
Perfect Model Semantics for Logic Programs with Equality (LB, HG), pp. 645–659.
CADE-1990-BachmairG #on the #order #strict
On Restrictions of Ordered Paramodulation with Simplification (LB, HG), pp. 427–441.
ICSE-1990-GanzingerS #composition #horn clause #order #specification
System Support for Modular Order-Sorted Horn Clause Specifications (HG, RS), pp. 150–159.
RTA-1989-BertlingG #optimisation
Completion-Time Optimization of Rewrite-Time Goal Solving (HB, HG), pp. 45–58.
ESOP-1988-BertlingGS #equation #named #specification
CEC: A System for the Completion of Conditional Equational Specifications (HB, HG, RS), pp. 378–379.
SLP-1985-GanzingerH85 #compilation #composition #logic programming
Modular Logic Programming of Compilers (HG, MH), pp. 242–253.
SCC-1984-GanzingerG #attribute grammar
Attribute coupled grammars (HG, RG), pp. 157–170.
ICALP-1983-Ganzinger #compilation #composition #data type #semantics
Modular Compiler Descriptions Based on Abstract Semantic Data Types (HG), pp. 237–249.
SCC-1982-GanzingerGMW #compilation #generative #semantics
A Truly Generative Semantics-Directed Compiler Generator (HG, RG, UM, RW), pp. 172–184.
SDCG-1980-Ganzinger #attribute grammar #semantics
Transforming denotational semantics into practical attribute grammars (HG), pp. 1–69.
ICSE-1976-WilhelmRCGLN #compilation #design #evaluation #generative
Design Evaluation of the Compiler Generating System MUGI (RW, KR, JC, HG, WL, RN), pp. 571–576.
CAAP-1989-Ganzinger #order
Order-Sorted Completion: The Many-Sorted Way (Extended Abstract) (HG), pp. 244–258.

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