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Let Φ be a Young function and Φ ˜ be the complementary associated to Φ.
For k ∈ N, we denote by M k the operator M iterated k times, i.e., M 1 ( f ) ( x ) = M ( f ) ( x ) and M k ( f ) ( x ) = M ( M k − 1 ( f ) ) ( x ) when k ≥ 2. Let Ψ be a Young function and Ψ ˜ be the complementary associated to Ψ.
For k ∈ N, we denote by M k the operator M iterated k times, i.e., M 1 ( f ) = M ( f ) and M k ( f ) = M ( M k − 1 ( f ) ) when k ≥ 2. Let Φ be a Young function and Φ ˜ be the complementary associated to Φ.
For k ∈ N, we denote by M k the operator M iterated k times, i.e., M 1 ( f ) ( x ) = M ( f ) ( x ) and M k ( f ) ( x ) = M ( M k − 1 ( f ) ) ( x ) when k ≥ 2. Let Φ be a Young function and let Φ ˜ be the complementary associated to Φ.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com