We investigate a method for producing concrete convex-transitive Banach spaces. The gist of the method is in getting rid of dissymmetries of a given space by taking a carefully chosen quotient. The spaces of interest here are typically Banach algebras and their ideals. We also investigate the convex-transitivity of ultraproducts and tensor products of Banach spaces.
Convex-transitivity and function spaces
Modulation spaces associated to tensor products of amalgam spaces
Tensor products for Gelfand-Shilov and Pilipovi{ć} distribution spaces
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