The greatest possible lower type of entire functions of order $\rho \in (0; 1)$ with zeros of fixed $\rho $-densities

Related Items (6)

On the lower indicator of an entire function with roots of zero lower density lying on a ray ⋮ Sharp bounds for asymptotic characteristics of growth of entire functions with zeros on given sets ⋮ The exact bounds of lower type magnitude for entire function of order $\rho\in(0,1)$ with zeros of prescribed average densities ⋮ Sharp bounds for the type of an entire function of order less than 1 whose zeros are located on a ray and have given averaged densities ⋮ Asymptotic properties of entire functions with given laws of distribution of zeros ⋮ Sharp estimates of types of entire functions with zeros on rays

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The greatest possible lower type of entire functions of order \(\rho \in (0; 1)\) with zeros of fixed \(\rho \)-densities