2019
DOI: 10.1017/s147474801900063x
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Daugavet Property in Tensor Product Spaces

Abstract: We study the Daugavet property in tensor products of Banach spaces. We show that L1(µ) ⊗ ε L1(ν) has the Daugavet property when µ and ν are purely non-atomic measures. Also, we show that X ⊗ π Y has the Daugavet property provided X and Y are L1-preduals with the Daugavet property, in particular spaces of continuous functions with this property. With the same tecniques, we also obtain consequences about roughness in projective tensor products as well as the Daugavet property of projective symmetric tensor produ… Show more

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Cited by 11 publications
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References 29 publications
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