Abstract
We proved the noncommutative analogue of Calderon’s result for fully symmetric spaces \(E_1\) and \(E_2\) on (0, 1) and for a finite von Neumann algebra \({{\mathcal {M}}}\). We also proved the noncommutative symmetric Hardy space’s analogue of Calderon’s result for fully symmetric spaces and for finite subdiagonal subalgebras.
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