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We show that a Banach lattice is order continuous as well as its dual if and only if it admits an equivalent Fréchet differentiable and locally uniformly convex lattice norm such that its dual norm is also locally uniformly convex.
Banach lattices, dual norm, Isomorphic theory (including renorming) of Banach spaces, order continuous, lattice renorming, weakly compactly generated, dual Banach lattices, Frechet differentiable and locally uniformly convex lattice norm, separable
Banach lattices, dual norm, Isomorphic theory (including renorming) of Banach spaces, order continuous, lattice renorming, weakly compactly generated, dual Banach lattices, Frechet differentiable and locally uniformly convex lattice norm, separable
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