Variétés algébriques dont le fibré tangent est totalement décomposé

Mathematics – Algebraic Geometry

Scientific paper

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10 pages, French, the main theorem has been improved and some errors have been corrected. To appear in J. de Crelle

Scientific paper

Nous montrons que le rev\^etement universel des vari\'et\'es alg\'ebriques projectives dont le fibr\'e tangent est totalement d\'ecompos\'e et v\'erifie certaines conditions d'int\'egrabilit\'e est produit de surfaces de Riemann et que la d\'ecomposition de $T_{X}$ est induite par la d\'ecomposition du tangent au rev\^etement universel; lorsque la vari\'et\'e est minimale les conditions d'int\'egrabilit\'e ne sont pas n\'ec\'essaires.

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