Interpolation between some symmetric spaces
The author shows that under some conditions on the fundamental functions and indices of Boyd's and Zippin's of the symmetric spaces \(X_ 0\) and \(X_ 1\) on \({\mathbb{R}}_+\), some symmetric spaces X can be represented as real interpolation spaces with respect to a special pair of symmetric spaces obtained from \(X_ 0\) and \(X_ 1\). The author obtains similar results for the Calderón-Lozanovskii methods.
scientific article; zbMATH DE number 4131054
scientific article