The essential norms of composition operators
Copyright policy )The essential norms of composition operators
Throughout the paper n denotes a fixed positive integer unless otherwise specified. Let B = Bn denote the open unit ball of ℂn and let S = Sn denote its boundary, the unit sphere. The unique rotation-invariant probability measure on 5 will be denoted by σ = σn. For n = l, we use more customary notations D = B1, T = S1 and dσ1= dθ/2π. The Hardy space on B, denoted by H2(B), is then the space of functions f holomorphic on B for which
- Korean Association Of Science and Technology Studies Korea (Republic of)
- Korea Advanced Institute of Science and Technology Korea (Republic of)
\(H^p\)-spaces, Nevanlinna spaces of functions in several complex variables, composition operators, Nevanlinna counting function, essential norms for composition operators, Linear operators on function spaces (general), Norms (inequalities, more than one norm, etc.) of linear operators, Carleson measure conditions
\(H^p\)-spaces, Nevanlinna spaces of functions in several complex variables, composition operators, Nevanlinna counting function, essential norms for composition operators, Linear operators on function spaces (general), Norms (inequalities, more than one norm, etc.) of linear operators, Carleson measure conditions
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