Difference between revisions of "Seminar"
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+ | ==Schedule== | ||
+ | * Tuesday, February 18, 2014: Radu Iosif, Safety Problems are NP-complete for Flat Integer Programs with Octagonal Loops (a tutorial on rigorous acceleration techniques) | ||
==Pool of available subjects== | ==Pool of available subjects== | ||
===David Monniaux=== | ===David Monniaux=== | ||
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===Radu Iosif=== | ===Radu Iosif=== | ||
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# Underapproximation of Procedure Summaries for Integer Programs + Polynomially Bounded Control Sets (higher-order acceleration or acceleration for recursive programs) | # Underapproximation of Procedure Summaries for Integer Programs + Polynomially Bounded Control Sets (higher-order acceleration or acceleration for recursive programs) | ||
# The Tree Width of Separation Logic with Recursive Definitions + Deciding Entailments in Inductive Separation Logic with Tree Automata (a tutorial on Separation Logic for compositional program analysis with emphasis on decidability issues) | # The Tree Width of Separation Logic with Recursive Definitions + Deciding Entailments in Inductive Separation Logic with Tree Automata (a tutorial on Separation Logic for compositional program analysis with emphasis on decidability issues) |
Revision as of 10:03, 17 February 2014
Schedule
- Tuesday, February 18, 2014: Radu Iosif, Safety Problems are NP-complete for Flat Integer Programs with Octagonal Loops (a tutorial on rigorous acceleration techniques)
Pool of available subjects
David Monniaux
- (or Julien Henry) Worst-case execution time analysis of programs using SMT and a clever encoding
- Single-cell abstraction of arrays
Radu Iosif
- Underapproximation of Procedure Summaries for Integer Programs + Polynomially Bounded Control Sets (higher-order acceleration or acceleration for recursive programs)
- The Tree Width of Separation Logic with Recursive Definitions + Deciding Entailments in Inductive Separation Logic with Tree Automata (a tutorial on Separation Logic for compositional program analysis with emphasis on decidability issues)