Difference between revisions of "Phd and internship subjects"
From Numerical Transition Systems
Radu iosif (Talk | contribs) |
Radu iosif (Talk | contribs) |
||
(2 intermediate revisions by the same user not shown) | |||
Line 1: | Line 1: | ||
− | == | + | == Internship subjects == |
− | |||
− | |||
− | |||
− | |||
− | |||
− | |||
− | * [ | + | * [http://nts.imag.fr/images/b/b1/TW2REG.pdf A Toolbox for Handling Infinite Sets of Graphs] |
− | The goal of this internship is | + | The goal of this internship is an implementation of a toolbox that |
− | that | + | handles sets of graphs described as regular grammars. Ideally, such a |
− | + | toolbox should support the boolean operations of union, intersection | |
− | + | and complement and decide the problems of membership and inclusion, by | |
+ | building finite recognizer algebras from the syntactic description of | ||
+ | sets, as regular grammars. | ||
* [http://nts.imag.fr/images/5/5e/InfiniteAlphabetAutomata.pdf Verifying Concurrent Systems with Automata over Infinite Alphabets] | * [http://nts.imag.fr/images/5/5e/InfiniteAlphabetAutomata.pdf Verifying Concurrent Systems with Automata over Infinite Alphabets] | ||
The goal of this internship is to study extensions of finite-state automata over infinite alphabets and apply them to the verification of concurrent and distributed systems with unbounded numbers of threads. The internship comprises theoretical as well as implementation work, and will explore orthogonal domains, such as logic, automata theory and concurrency. | The goal of this internship is to study extensions of finite-state automata over infinite alphabets and apply them to the verification of concurrent and distributed systems with unbounded numbers of threads. The internship comprises theoretical as well as implementation work, and will explore orthogonal domains, such as logic, automata theory and concurrency. |
Latest revision as of 20:27, 8 December 2024
Internship subjects
The goal of this internship is an implementation of a toolbox that handles sets of graphs described as regular grammars. Ideally, such a toolbox should support the boolean operations of union, intersection and complement and decide the problems of membership and inclusion, by building finite recognizer algebras from the syntactic description of sets, as regular grammars.
The goal of this internship is to study extensions of finite-state automata over infinite alphabets and apply them to the verification of concurrent and distributed systems with unbounded numbers of threads. The internship comprises theoretical as well as implementation work, and will explore orthogonal domains, such as logic, automata theory and concurrency.