Comparing provers on a formalization of the same problem is always a valuable exercise. In this paper, we present the formal proof of correctness of a non-trivial algorithm from graph theory that was carried out in three proof assistants: Why3, Coq, and Isabelle
We present two improved versions of Tarjan's algorithm for finding the strongly connected (or s...
Abstract. This paper presents the method of a parallel implementation of Tarjan’s algorithm that sol...
In this paper we study the problem of maintaining the strongly connected components of a graph in th...
International audienceComparing provers on a formalization of the same problem is always a valuable ...
International audienceWe present a formal proof of the classical Tarjan-1972 algorithm for finding s...
We present formal proofs for the two classical Tarjan-1972 and Kosaraju-1978 algorithms for finding ...
Travail présenté à JFLA 2017National audienceNous présentons une preuve formelle de l'algorithme de ...
Comparing provers on a formalization of the same problem is always a valuable exercise. In this pape...
This notes explains how the Kosaraju's algorithm that computes the strong-connected components of a ...
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...
National audienceUsing Coq, we mechanize Wegener's proof of Kosaraju's linear-time algorithm for com...
Quite often formal proofs are not published in conferences or journal articles, because formal proof...
We present two improved versions of Tarjan's algorithm for finding the strongly connected (or s...
Abstract. This paper presents the method of a parallel implementation of Tarjan’s algorithm that sol...
In this paper we study the problem of maintaining the strongly connected components of a graph in th...
International audienceComparing provers on a formalization of the same problem is always a valuable ...
International audienceWe present a formal proof of the classical Tarjan-1972 algorithm for finding s...
We present formal proofs for the two classical Tarjan-1972 and Kosaraju-1978 algorithms for finding ...
Travail présenté à JFLA 2017National audienceNous présentons une preuve formelle de l'algorithme de ...
Comparing provers on a formalization of the same problem is always a valuable exercise. In this pape...
This notes explains how the Kosaraju's algorithm that computes the strong-connected components of a ...
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...
National audienceUsing Coq, we mechanize Wegener's proof of Kosaraju's linear-time algorithm for com...
Quite often formal proofs are not published in conferences or journal articles, because formal proof...
We present two improved versions of Tarjan's algorithm for finding the strongly connected (or s...
Abstract. This paper presents the method of a parallel implementation of Tarjan’s algorithm that sol...
In this paper we study the problem of maintaining the strongly connected components of a graph in th...