Stack Exchange network consists of 183 Q&A communities including Stack Overflow, the largest, most trusted online community for developers to learn, share their knowledge, and build their careers.
How to characterize a Banach space $X$ such that any operator from $X$ to $l_{p}$ to $X^{*}$ is compact?
Let $X$ be a Banach space and $1<p<\infty$. How to characterize $X$ such that any operator from $l_{p}$$X$ to $X^{*}$$l_{p}$ is compact? Are there any known or new results?
How to characterize a Banach space $X$ such that any operator from $l_{p}$ to $X^{*}$ is compact?
Let $X$ be a Banach space and $1<p<\infty$. How to characterize $X$ such that any operator from $l_{p}$ to $X^{*}$ is compact? Are there any known or new results?
How to characterize a Banach space $X$ such that any operator from $X$ to $l_{p}$ is compact?
Let $X$ be a Banach space and $1<p<\infty$. How to characterize $X$ such that any operator from $X$ to $l_{p}$ is compact? Are there any known or new results?
How to characterize a Banach space $X$ such that any operator from $l_{p}$ to $X^{*}$ is compact?
Let $X$ be a Banach space and $1<p<\infty$. How to characterize $X$ such that any operator from $l_{p}$ to $X^{*}$ is compact? Are there any known or new results?
