2021
DOI: 10.1007/s40315-021-00366-9
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About the Cover: The Minimum Modulus Problem for Entire Functions

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“…which strongly supported Wiman's conjecture. However, Walter proved in what Wegert [16] describes as 'a technical tour de force' that, for arbitrarily large order ρ, the correct order of magnitude is C(ρ) ∼ − log ρ. In Walter's own words, 'there exist functions of finite order for which m(r , f exists, with α f ≤ 1, equality only for (rotations of) the Koebe function.…”
mentioning
confidence: 99%
“…which strongly supported Wiman's conjecture. However, Walter proved in what Wegert [16] describes as 'a technical tour de force' that, for arbitrarily large order ρ, the correct order of magnitude is C(ρ) ∼ − log ρ. In Walter's own words, 'there exist functions of finite order for which m(r , f exists, with α f ≤ 1, equality only for (rotations of) the Koebe function.…”
mentioning
confidence: 99%