LPAR23: LPAR-23: 23RD INTERNATIONAL CONFERENCE ON LOGIC FOR PROGRAMMING, ARTIFICIAL INTELLIGENCE AND REASONING
PROGRAM

Days: Tuesday, January 12th Wednesday, January 13th

Tuesday, January 12th

View this program: with abstractssession overviewtalk overview

17:15-18:15 Session 3A: SAT Solving (CET Time)
17:15
Coloring Unit-Distance Strips using SAT (abstract)
17:35
Finding Periodic Apartments via Boolean Satisfiability and Orderly Generation (abstract)
17:55
A Verified SAT Solver Framework including Optimization and Partial Valuations (abstract)
17:15-18:15 Session 3B: Reasoning and Machine Learning (CET Time)
17:15
Deep Reinforcement Learning for Synthesizing Functions in Higher-Order Logic (abstract)
17:35
Tactic Learning for the Coq Proof Assistant (Short Paper) (abstract)
17:55
Learning Data Structure Shapes from Memory Graphs (abstract)
18:30-19:30 Session 5A: SAT and Proofs (CET Time)
18:30
The Triguarded Fragment with Transitivity (abstract)
18:50
RAT Elimination (abstract)
19:10
Sensitivity Analysis of Locked Circuits (abstract)
18:30-19:30 Session 5B: Higher-Order Logic and Learning (CET Time)
18:30
Learning What Others Know (abstract)
18:50
Minimal Modifications of Deep Neural Networks using Verification (abstract)
19:10
A Mechanised Semantics for HOL with Ad-hoc Overloading (abstract)
Wednesday, January 13th

View this program: with abstractssession overviewtalk overview

16:00-17:15 Session 6: Invited Talk and Breakout (CET Time)
16:00
Counterexample Driven Quantifier Instantiations with Applications to Distributed Protocols (abstract)
17:15-18:15 Session 7A: Logic and Synthesis (CET Time)
17:15
Finding Small Proofs for Description Logic Entailments -- Theory and Practice (abstract)
17:35
Parameter Synthesis for Probabilistic Hyperproperties (abstract)
17:55
An ASP-based Approach for Boolean Networks Representation and Attractor Detection (abstract)
17:15-18:15 Session 7B: Verification and Induction (CET Time)
17:15
Polynomial Loops: Beyond Termination (abstract)
17:35
Entailment Checking in Separation Logic with Inductive Definitions is 2-EXPTIME hard (abstract)
17:55
Induction Models on N (abstract)