International Journal of Mathematics and Mathematical Sciences
Volume 25 (2001), Issue 7, Pages 451-465
doi:10.1155/S0161171201010663
Abstract
The Rademacher series in rearrangement invariant function spaces “close” to the space L∞ are considered. In terms of
interpolation theory of operators, a correspondence between such
spaces and spaces of coefficients generated by them is stated. It
is proved that this correspondence is one-to-one. Some examples
and applications are presented.