Pages that link to "Item:Q1761080"

The following pages link to 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 (Q1761080):

Displaying 7 items.

• The greatest possible lower type of entire functions of order \(\rho \in (0; 1)\) with zeros of fixed \(\rho \)-densities (Q764031) (← links)
• Development of the Valiron-Levin theorem on the least possible type of entire functions with a given upper \(\rho\)-density of roots (Q906264) (← links)
• An extremal problem for a class of entire functions (Q943632) (← links)
• Angular distribution of values of \(ff'\) (Q1326990) (← links)
• The least type of an entire function whose zeros have prescribed averaged densities and Lie on rays or in a sector (Q2812514) (← links)
• A refinement of Gol'dberg's theorem on estimating the type with respect to a proximate order of an entire function of integer order (Q2963679) (← links)
• The exact bounds of lower type magnitude for entire function of order $\rho\in(0,1)$ with zeros of prescribed average densities (Q5137104) (← links)