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Soit un corps de caractéristique nulle, un polynôme de Laurent en variables, à coefficients dans et non dégénéré pour son polyèdre de Newton à l’infini. Soit fonctions non constantes à variables séparées et définies sur des variétés lisses. A la manière de Guibert, Loeser et Merle, dans le cas local, nous calculons dans cet article, la fibre de Milnor motivique à l’infini de la composée en termes du polyèdre de Newton à l’infini de . Pour égal à la somme nous obtenons une formule...
Un fibré vectoriel holomorphe sur est dit uniforme si ses images réciproques sous tous les plongements linéaires sont isomorphes. Nous classons les fibrés uniformes de rang 4 sur .
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