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- W17435496 abstract "Suppose |Ω| < ∞ and let W 1 p ,c (Ω) denote the quotient space W 1 p (Ω)/C with norm $$ parallel left[ f right]parallel W_{p,C}^1(Omega )parallel : = parallel nabla f{parallel _{p,}}Omega , $$(6.1.1)where [•] denotes an equivalence class in W 1 p ,c (Ω) of functions which differ a.e. by a constant. The quotient space L p (Ω)/C will be denoted by Lp,c(Ω) and its norm by$$ parallel left[ f right]parallel {L_{_{P,C}}}(Omega )parallel equiv parallel left[ f right]{parallel _{p,Omega }}: = mathop {lim }limits_{c in mathbb{C}} parallel f - c{parallel _{p,Omega .}} $$(6.1.2)" @default.
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- W17435496 date "2004-01-01" @default.
- W17435496 modified "2023-10-17" @default.
- W17435496 title "Approximation numbers of Sobolev embeddings" @default.
- W17435496 doi "https://doi.org/10.1007/978-3-662-07731-3_6" @default.
- W17435496 hasPublicationYear "2004" @default.
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