Interpolation theorems for rearrangement invariant -spaces of functions, , and some applications
Interpolation with a parameter function.
Interpolationseigenschaften des Spektrums linearer Operatoren auf Lp-Räumen.
Interpolationsfunktoren, Folgenideale und Operatorenideale
Intersection properties for cones of nondecreasing concave functions
We prove that the basic facts of the real interpolation method remain true for couples of cones obtained by intersection of the cone of concave functions with rearrangement invariant spaces.
Intersection properties of balls in tensor products of some Banach spaces.
Intertwining operators over L1 (G) for G ? [PG] ? [SIN].
Introduction aux théories des distributions en dimension infinie
Invariant states on Borchers' tensor algebra
Inverse function theorems for Banach spaces in a topos
Inverse Limit Spaces Satisfying a Poincaré Inequality
We give conditions on Gromov-Hausdorff convergent inverse systems of metric measure graphs which imply that the measured Gromov-Hausdorff limit (equivalently, the inverse limit) is a PI space i.e., it satisfies a doubling condition and a Poincaré inequality in the sense of Heinonen-Koskela [12]. The Poincaré inequality is actually of type (1, 1). We also give a systematic construction of examples for which our conditions are satisfied. Included are known examples of PI spaces, such as Laakso spaces,...
Inverse limits need not exist in the category of compact spaces and Feller kernels: a counterexample
Inverse limits of compact convex sets and direct limits of spaces of continuous affine functions
Inversion von Fredholmfunktionen bei stetiger und holomorpher Abhängigkeit von Parametern.
Invertibility of operators in spaces of real interpolation.
Irreducible C (X)-modules are one dimensional: a bundle-theoretical proof
Iteration of ultraproducts of locally convex spaces.