
We give a characterization of those σ \sigma -Dedekind complete Banach lattices for which every continuous linear operator T : E → c 0 T:E \to {c_0} is a difference of two positive linear operators from E E into c 0 {c_0} .
Banach lattices, \(\sigma\)-Dedekind complete, Linear spaces of operators, Linear operators on ordered spaces, order continuous norm, Dedekind complete Banach lattice, Banach lattice, regular operators, regular norm
Banach lattices, \(\sigma\)-Dedekind complete, Linear spaces of operators, Linear operators on ordered spaces, order continuous norm, Dedekind complete Banach lattice, Banach lattice, regular operators, regular norm
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