Author:
BROWN TYLER A.,MCNICHOLL TIMOTHY H.,MELNIKOV ALEXANDER G.
Abstract
AbstractComputability theory is used to evaluate the complexity of classifying various kinds of Lebesgue spaces and associated isometric isomorphism problems.
Publisher
Cambridge University Press (CUP)
Reference48 articles.
1. On the uniform convexity of Lp and lp;Hanner;Arkiv för Matematik,1956
2. Computability in Analysis and Physics
3. Computable algebra, general theory and theory of computable fields;Rabin;Transactions of the American Mathematical Society,1960
4. [32] McNicholl, T. H. and Stull, D. M. , The isometry degree of a computable copy of ${\ell}^p$ , Computability , to appear, 2019. Available at https://content.iospress.com/articles/computability/com180214.
5. [3] Brown, T. and McNicholl, T. H. , Analytic computable structure theory and ${L}^p$ -spaces part 2, submitted. Preprint. 2018. Available at http://arxiv.org/abs/1801.00355.
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