Abstract
The concept of $p$-$L$-limited sets and Banach spaces with the $p$-$L$-limited property ($p\in [1, \infty)$) are studied. Some characterizations of limited $p$-convergent operators are obtained. The complementability of some spaces of operators in the space of limited $p$-convergent operators is also investigated.
Citation
Ioana Ghenciu. "Some classes of Banach spaces and complemented subspaces of operators." Adv. Oper. Theory 4 (2) 369 - 387, Spring 2019. https://doi.org/10.15352/aot.1802-1318
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