| dbo:abstract |
En mathématiques, la fonction de Volterra, qui prend son nom de Vito Volterra, est une fonction réelle V définie sur , ayant la curieuse combinaison suivante de propriétés : * V est dérivable partout ; * la dérivée V' est bornée partout ; * la dérivée n'est pas Riemann-intégrable. (fr) In mathematics, Volterra's function, named for Vito Volterra, is a real-valued function V defined on the real line R with the following curious combination of properties: * V is differentiable everywhere * The derivative V ′ is bounded everywhere * The derivative is not Riemann-integrable. (en) |
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wiki-commons:Special:FilePath/Volerra_function.svg?width=300 |
| dbo:wikiPageExternalLink |
http://www.macalester.edu/~bressoud/talks/AlleghenyCollege/Wrestling.pdf http://www.macalester.edu/~bressoud/talks/apnc2004/Volterra.ppt |
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dbc:Fractals dbc:General_topology dbc:Measure_theory |
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dbr:V |
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| rdfs:comment |
En mathématiques, la fonction de Volterra, qui prend son nom de Vito Volterra, est une fonction réelle V définie sur , ayant la curieuse combinaison suivante de propriétés : * V est dérivable partout ; * la dérivée V' est bornée partout ; * la dérivée n'est pas Riemann-intégrable. (fr) In mathematics, Volterra's function, named for Vito Volterra, is a real-valued function V defined on the real line R with the following curious combination of properties: * V is differentiable everywhere * The derivative V ′ is bounded everywhere * The derivative is not Riemann-integrable. (en) |
| rdfs:label |
Fonction de Volterra (fr) Volterra's function (en) |
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freebase:Volterra's function yago-res:Volterra's function wikidata:Volterra's function dbpedia-fr:Volterra's function https://global.dbpedia.org/id/2rLEU |
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