International audienceComparing provers on a formalization of the same problem is always a valuable exercise. In thispaper, we present the formal proof of correctness of a non-trivial algorithm from graph theory thatwas carried out in three proof assistants: Why3,Coq, and Isabelle
Abstract. This paper presents the method of a parallel implementation of Tarjan’s algorithm that sol...
Using Coq, we mechanize Wegener’s proof of Kosaraju’s linear-time algorithm for computing the strong...
We present two improved versions of Tarjan's algorithm for finding the strongly connected (or s...
International audienceComparing provers on a formalization of the same problem is always a valuable ...
Comparing provers on a formalization of the same problem is always a valuable exercise. In this pape...
Comparing provers on a formalization of the same problem is always a valuable exercise. In this pape...
Travail présenté à JFLA 2017National audienceNous présentons une preuve formelle de l'algorithme de ...
We present formal proofs for the two classical Tarjan-1972 and Kosaraju-1978 algorithms for finding ...
International audienceWe present a formal proof of the classical Tarjan-1972 algorithm for finding s...
Abstract. We present an Isabelle/HOL formalization of Gabow’s al-gorithm for finding the strongly co...
We present an Isabelle/HOL formalization of Gabow’s algorithm for finding the strongly connected com...
This notes explains how the Kosaraju's algorithm that computes the strong-connected components of a ...
Abstract. This paper presents the method of a parallel implementation of Tarjan’s algorithm that sol...
Using Coq, we mechanize Wegener’s proof of Kosaraju’s linear-time algorithm for computing the strong...
We present two improved versions of Tarjan's algorithm for finding the strongly connected (or s...
International audienceComparing provers on a formalization of the same problem is always a valuable ...
Comparing provers on a formalization of the same problem is always a valuable exercise. In this pape...
Comparing provers on a formalization of the same problem is always a valuable exercise. In this pape...
Travail présenté à JFLA 2017National audienceNous présentons une preuve formelle de l'algorithme de ...
We present formal proofs for the two classical Tarjan-1972 and Kosaraju-1978 algorithms for finding ...
International audienceWe present a formal proof of the classical Tarjan-1972 algorithm for finding s...
Abstract. We present an Isabelle/HOL formalization of Gabow’s al-gorithm for finding the strongly co...
We present an Isabelle/HOL formalization of Gabow’s algorithm for finding the strongly connected com...
This notes explains how the Kosaraju's algorithm that computes the strong-connected components of a ...
Abstract. This paper presents the method of a parallel implementation of Tarjan’s algorithm that sol...
Using Coq, we mechanize Wegener’s proof of Kosaraju’s linear-time algorithm for computing the strong...
We present two improved versions of Tarjan's algorithm for finding the strongly connected (or s...