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New Index
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Item
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Differentiability of Norms and Rotundity in Tree
http://hdl.handle.net/20.500.12678/0000000314
http://hdl.handle.net/20.500.12678/0000000314e83a2de2-7a64-4df1-8287-067416872719
d71cb47f-5d9d-4ccd-b4c6-4948ebb05a38
Name / File | License | Actions |
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Publication type | ||||||
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Journal article | ||||||
Upload type | ||||||
Publication | ||||||
Title | ||||||
Title | Differentiability of Norms and Rotundity in Tree | |||||
Language | en | |||||
Publication date | 2018 | |||||
Authors | ||||||
Be Be | ||||||
Description | ||||||
In this paper, the basic concepts of differentiability and rotundity of norms are first studied. And then the convex function is discussed. After definition Kadec-Klee property and the James tree space JT, the dual space JT* are discussed. The double dual space is a subspace of a weakly compactly generated and dual space admits an equivalent locally uniformly rotund norm. |
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Keywords | ||||||
differentiability | ||||||
Identifier | https://oar.ydbu.edu.mm/handle/123456789/265 | |||||
Journal articles | ||||||
1 | ||||||
Yadanabon University Research Journal | ||||||
9 | ||||||
Conference papaers | ||||||
Books/reports/chapters | ||||||
Thesis/dissertations |