Publication

Analyse de chaussées à longue durée de vie dans le monde

André-Gilles Dumont
2007
Talks

Abstract

La durée de vie des chaussées est une préoccupation pour réduire les entraves des chantiers et rechercher une meilleure efficacité économique. Une étude de l'AIPCR s'est intéressée aux potentiel d'amélioration tant pour les chaussées souples que rigide, semirigides ou composites. Les données internationales ont démontrés que de nombreux paramètres peuvent apporter à des cas de succès. Il est ainsi possible d'identifier les éléments sur lesquelles une attention particulière est à apporter.

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André-Gilles Dumont
2007
Talks

Abstract

Official source

Related concepts (5)

Denis de Rougemont

Denys Louis de Rougemont (September 8, 1906 – December 6, 1985), known as Denis de Rougemont (dəni də ʁuʒmɔ̃), was a Swiss writer and cultural theorist who wrote in French. One of the non-conformists of the 1930s, he addressed the perils of totalitarianism from a Christian point of view. After the Second World War, he promoted European federalism. He studied at the University of Neuchâtel and in Vienna, and then moved to Paris in 1930.

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François-Maurice Allotte de La Fuÿe (6 November 1844, La Rochelle – 13 February 1939, Versailles) was a French military officer, archaeologist and numismatist. From 1863 to 1865 he was a student at the École Polytechnique in Paris and afterwards was associated with the École impériale d’application de l’artillerie et du génie (Imperial school of artillery application and engineering) in Metz. In 1886/87 he was in charge of construction of the military barracks at Tébessa, Algeria.

Paul Poulet

Paul Poulet (1887–1946) was a self-taught Belgian mathematician who made several important contributions to number theory, including the discovery of sociable numbers in 1918. He is also remembered for calculating the pseudoprimes to base two, first up to 50 million in 1926, then up to 100 million in 1938. These are now often called Poulet numbers in his honour (they are also known as Fermatians or Sarrus numbers). In 1925, he published forty-three new multiperfect numbers, including the first two known octo-perfect numbers.