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Schober, Glenn

A geometric condition for bounded mean oscillation. (English) Zbl 0387.30020

Math. Z. 161, 291-292 (1978).
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MSC:

30D55 \(H^p\)-classes (MSC2000)
30D50 Blaschke products, etc. (MSC2000)
30C80 Maximum principle, Schwarz’s lemma, Lindelöf principle, analogues and generalizations; subordination
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References:

[1] Baernstein, A., II.: Univalence and bounded mean oscillation. Michigan Math. J.23, 217-223 (1976) · Zbl 0331.30014 · doi:10.1307/mmj/1029001715
[2] Cima, J.A., Schober, G.: Analytic functions with bounded mean oscillation and logarithms ofH p functions. Math. Z.151, 295-300 (1976) · Zbl 0347.30026 · doi:10.1007/BF01214941
[3] Fefferman, C., Stein, E.M.:H p spaces of several variables. Acta Math.129, 137-193 (1972) · Zbl 0257.46078 · doi:10.1007/BF02392215
[4] Krzyz, J.: Circular symmetrization and Green’s function. Bull. Acad. Polon. Sci. Sér. Math. Astronom. Phys.7, 327-330 (1959) · Zbl 0088.05701
[5] Petersen, K.E.: Brownian motion, Hardy spaces and bounded mean oscillation. London Mathematical Society Lecture Note Series28. London: London Math. Soc. 1977 · Zbl 0363.60004
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