Factorization of Diagonally Dominant Operators on L1([ 0, 1 ], X)
β Scribed by Kevin T. Andrews and Joseph D. Ward
- Book ID
- 125692592
- Publisher
- American Mathematical Society
- Year
- 1985
- Tongue
- English
- Weight
- 284 KB
- Volume
- 291
- Category
- Article
- ISSN
- 0002-9947
- DOI
- 10.2307/2000110
No coin nor oath required. For personal study only.
π SIMILAR VOLUMES
## < < Ε½ . 1r 2 . of T s T \*T . In this paper, we will give geometric conditions on several classes of operators, including Hankel and composition operators, belonging to L L Ε½1, Ο±. . Specifically, we will show that the function space characterizing the symbols of these operators is a nonseparab
## Abstract In [5], it is proved that a bounded linear operator __u__, from a Banach space __Y__ into an __L~p~__(__S, Ξ½__) factors through __L__~__p__1~ (__S, Ξ½__) for some __p__~1~ > 1, if __Y__\* is of finite cotype; (__S, Ξ½__) is a probability space for __p__ = 0, and any measure space for 0 <