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- W2035754889 abstract "Let $X$ and $Y$ be quasi complementary subspaces of a separable Banach space $B$ and let $({z_n})$ be a sequence complete in $X$. Then (a) there exists a uniformly minimal norming $M$-basis $({x_n})$ of $X$ with ${x_m} in operatorname {span} {({z_n})_{n geqslant {q_m}}}$ for every $m$, ${q_m} to infty$; (b) if $({x_n})$ is a uniformly minimal norming $M$-basis of $X$, there exists a uniformly minimal norming $M$-basis of $B$ which is an extension of $({x_n})$; (c) there exists a uniformly minimal norming $M$-basis $({x_n}) cup ({y_n})$ of $B$ with $({x_n}) subset X$ and $({y_n}) subset Y$." @default.
- W2035754889 created "2016-06-24" @default.
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- W2035754889 date "1987-02-01" @default.
- W2035754889 modified "2023-09-26" @default.
- W2035754889 title "On the theory of fundamental norming bounded biorthogonal systems in Banach spaces" @default.
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- W2035754889 doi "https://doi.org/10.1090/s0002-9947-1987-0869217-4" @default.
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