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摘要


Let φ be a continuous positive increasing function defined on [0, ∞) such thatφ(x+y) ≤φ(x) +φ(y) andφ(0) =0. The Hardy-Orlicz space generated byφ is denoted by H(φ). In this paper, we prove that forφ≠Ψ, if H(φ) =H(Ψ) as sets, then H(φ) =H(Ψ) as topological vector spaces. Some other results are given.

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