Abstract
The Hilbert boundary value problem Re {λ(t)Ψ+(t)p}=c(t),t∈Lof normal type with Holder continuous coefficients is discussed, where L is the unit circle |t| = 1, p ≥ 2 is any definite integer, Ψ+(t) is the boundary value of the unknown function Ψ(z) holomorphic in |z| < 1 with single-valued continuous Ψ+(t)p on L.
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