Christoph Weidenbach

Name Venue Year citations
Computing Ground Congruence Classes. CADE 2025 0
A Stepwise Refinement Proof that SCL(FOL) Simulates Ground Ordered Resolution. CADE 2025 0
Automatic Bit- and Memory-Precise Verification of eBPF Code. LPAR 2024 2
An Isabelle/HOL Formalization of the SCL(FOL) Calculus. CADE 2023 1
SCL(FOL) Can Simulate Non-Redundant Superposition Clause Learning. CADE 2023 1
Exploring Partial Models with SCL. LPAR 2023 0
Generalized Completeness for SOS Resolution and its Application to a New Notion of Relevance. CADE 2021 7
A Verified SAT Solver Framework including Optimization and Partial Valuations. LPAR 2020 2
SCL Clause Learning from Simple Models. CADE 2019 17
SPASS-SATT - A CDCL(LA) Solver. CADE 2019 7
Decidability of the Monadic Shallow Linear First-Order Fragment with Straight Dismatching Constraints. CADE 2017 7
On the Combination of the Bernays-Schönfinkel-Ramsey Fragment with Simple Linear Integer Arithmetic. CADE 2017 10
A Verified SAT Solver Framework with Learn, Forget, Restart, and Incrementality. IJCAI 2017 0
Linear Integer Arithmetic Revisited. CADE 2015 15
Computing Tiny Clause Normal Forms. CADE 2013 12
Labelled Superposition for PLTL. LPAR 2012 10
Automatic Generation of Invariants for Circular Derivations in SUP(LA). LPAR 2012 8
Decidability Results for Saturation-Based Model Building. CADE 2009 10
SPASS Version 3.5. CADE 2009 311
System Description: SpassVersion 3.0. CADE 2007 59
Labelled Clauses. CADE 2007 15
S PASS Version 2.0. CADE 2002 51
First-Order Atom Definitions Extended. LPAR 2001 4
System Description: Spass Version 1.0.0. CADE 1999 133
Towards an Automatic Analysis of Security Protocols in First-Order Logic. CADE 1999 185
On Generating Small Clause Normal Forms. CADE 1998 75
Soft Typing for Ordered Resolution. CADE 1997 47
SPASS & FLOTTER Version 0.42. CADE 1996 87
Unification in Pseudo-Linear Sort Theories is Decidable. CADE 1996 7
Extending the Resolution Method with Sorts. IJCAI 1993 18
A Resolution Calculus with Dynamic Sort Structures and Partial Functions. ECAI 1990 23
Copyright ©2019 Universität Würzburg

Impressum | Privacy | FAQ