
doi: 10.1007/bf02387379
Après avoir mis en évidence une propriété caractérisant les opérateurs de Fredholm, les auteurs montrent que si un opérateur \(T\) linéaire de \(A_ 1+A_ 2\) dans \(B_ 1+B_ 2\) est de Fredholm dans un espace d'interpolation \((A_ 1,A_ 2)_ \theta\) dans \((B_ 1,B_ 2)_ \theta\) (ou intérpolation réelle) alors il reste de Fredholm dans des intérpolés dont les paramètres restent dans un voisinage de \(\theta\).
real interpolation, Abstract interpolation of topological vector spaces, Interpolation between normed linear spaces, (Semi-) Fredholm operators; index theories, Fredholm operator
real interpolation, Abstract interpolation of topological vector spaces, Interpolation between normed linear spaces, (Semi-) Fredholm operators; index theories, Fredholm operator
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