On a `super' version of Lie's third fundamental theorem
Let A be a topological algebra, \(A^ 0\) its dual coalgebra and \(\hat A\) be the subset of \(A^ 0\) consisting of all continuous functionals. A is said to obey duality, if it is Hausdorff and the polars of all equicontinuous subfamilies of \(\hat A\) taken with respect to the pairing \((A,\hat A)\) form a neighborhood basis of zero in A. It is proved that any finite-dimensional super Lie module W, over a graded-commutative Banach algebra B obeying duality is enlargeable.
scientific article; zbMATH DE number 4132479