Reflexivity in Banach lattices
We prove that a Banach lattice \(X\) is reflexive if and only if \(X\) does not contain any subspace isomorphic to \(\ell^ 1\) and \(X\) does not contain any complemented subspace isomorphic to \(c_ 0\).
complemented subspace isomorphic to \(c_ 0\)
scientific article; zbMATH DE number 734497