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- W2160632812 abstract "Let ( ,A,µ) be a -finite nonatomic measure space and let w, be the Orlicz-Lorentz space. We study the Gateaux dierentiability of the functional w, (f) = 1 s (f )w. More precisely we give an exact characterization of those points in the Orlicz-Lorentz space w, where the Gateaux derivative exists. This paper extends known results already on Lorent spaces, Lw,q, 1 < q < 1. The case q = 1, it has been considered." @default.
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- W2160632812 date "2004-01-01" @default.
- W2160632812 modified "2023-09-24" @default.
- W2160632812 title "GATEAUX DIFFERENTIABILITY FOR FUNCTIONALS OF TYPE ORLICZ-LORENTZ" @default.
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