Jarno Talponen
Published 2007-11-23, updated 2008-01-28Version 2
If X is a convex-transitive Banach space and 1\leq p\leq \infty then the closed linear span of the simple functions in the Bochner space L^{p}([0,1],X) is convex-transitive. If H is an infinite-dimensional Hilbert space and C_{0}(L) is convex-transitive, then C_{0}(L,H) is convex-transitive. Some new fairly concrete examples of convex-transitive spaces are provided.
Comments: Corrected version
Convex-transitivity of Banach algebras via ideals
Interpolation inequalities in function spaces of Sobolev-Lorentz type
Integral Transformations Between Some Function Spaces On Time Scales
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