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On Fréchet Differentiability of Convex Functions
http://hdl.handle.net/20.500.12678/0000007802
http://hdl.handle.net/20.500.12678/0000007802887126c2-7db9-4786-a234-f570e683511d
b9a72fc0-935d-4f76-9923-b33d58053245
| Name / File | License | Actions |
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| Publication type | ||||||
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| Journal article | ||||||
| Upload type | ||||||
| Publication | ||||||
| Title | ||||||
| Title | On Fréchet Differentiability of Convex Functions | |||||
| Language | en | |||||
| Publication date | 2020-08-31 | |||||
| Authors | ||||||
| Phyu Phyu Htun, Dr | ||||||
| Ko Ko Lwin, Dr | ||||||
| Li Li Than, Dr | ||||||
| Description | ||||||
| In this paper, the conditions of Gâteaux differentiability of functions and Fréchet differentiability of functions are studied. Lipschitz mappings and some properties are expressed. Asplund space is defined and equivalent conditions are investigated for a Banach space X to be an Asplund space. | ||||||
| Keywords | ||||||
| Gâteaux differentiability, Fréchet differentiability, Lipschitz mapping, Asplund space, Banach space | ||||||
| Journal articles | ||||||
| I | ||||||
| Meiktila University Research Journal, 2020, Vol.XI, No.1 | ||||||
| 282-286 | ||||||
| XI | ||||||