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Nonexistence of simultaneously $d_2$ -minimal and $d_2$ -HI Banach spaces
For a finite-dimensional Banach space $F$ , let $d_2(F)$ denote its Banach–Mazur distance to the Euclidean space of the same dimension. A Banach space is $d_2$ -minimal if it has the…
openFrom papersbanach-spaces finite-dimensional-geometry hereditarily-indecomposable
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Nonexistence of simultaneously d2d_2d2​-minimal and d2d_2d2​-HI Banach spaces