On Geometric Constants for Discrete Morrey Spaces
Adam Adam, Hendra Gunawan
European Journal of Mathematical Analysis · 2021
doi:10.28924/ada/ma.2.2 (opens in a new tab)
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Abstract
In this paper we prove that the n-th Von Neumann-Jordan constant and the n-th James constant for discrete Morrey spaces lpq where 1≤p<q<∞ are both equal to n. This result tells us that the discrete Morrey spaces are not uniformly non-l1, and hence they are not uniformly n-convex.
Abstract licence: CC BY-NC
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