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A polar topology on tensor products
Let \((E_ 1,C_ 1,\tau)\) and \((E_ 2,C_ 2,\zeta)\) be partially ordered Hausdorff locally convex spaces ordered by the cones \(C_ 1\) and \(C_ 2\) respectively. If \(E_ 1=C_ 1-C_ 2\) and \(E_ 2=C_ 2-C_ 2\), we can define locally decomposable topologies \(\tau_ D\) and \(\zeta_ D\).openaire +1 more source
, 1969