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Unit disks are special cases of disks and unit balls; as such, they contain the interior of the unit circle and, in the case of the closed unit disk, the unit circle itself. Without further specifications, the term unit disk is used for the open unit disk about the origin , D 1 ( 0 ) {\displaystyle D_{1}(0)} , with respect to the standard ...
Unit disk graphs are the graphs formed from a collection of points in the Euclidean plane, with a vertex for each point and an edge connecting each pair of points whose distance is below a fixed threshold. Unit disk graphs are the intersection graphs of equal-radius circles, or of equal-radius disks. These graphs have a vertex for each circle ...
On the morning of 6 April 1941 in Belgrade, the capital of the Kingdom of Yugoslavia, two bon vivants, Petar Popara, nicknamed Crni (Blacky) and Marko Dren, head home.. They pass through Kalemegdan and shout salutes to Marko's brother Ivan, an animal keeper in the Belgrade
This page was last edited on 17 May 2006, at 13:54 (UTC).; Text is available under the Creative Commons Attribution-ShareAlike 4.0 License; additional terms may apply ...
Like its predecessor Otpisani, it had 13 episodes that were subsequently remastered into a feature film. Both series were directed by Aleksandar Đorđević [ sr ] . Dragan Marković [ sh ] and Gordan Mihić wrote the script for the sequel, Mihić replacing Siniša Pavić [ sr ] who worked on the first part.
Prove that the ratio of the circumference to the diameter of a unit disc is always in between 3 and 4. Hint: These values are attained when the unit disc is a regular hexagon resp. a square (i.e. for the sup norm). — MFH:Talk 14:45, 23 March 2006 (UTC)
In particular, the Poisson kernel is commonly used to demonstrate the equivalence of the Hardy spaces on the unit disk, and the unit circle. The space of functions that are the limits on T of functions in H p (z) may be called H p (T). It is a closed subspace of L p (T) (at least for p ≥ 1).
In complex analysis, the Blaschke product is a bounded analytic function in the open unit disc constructed to have zeros at a (finite or infinite) sequence of prescribed complex numbers, , … inside the unit disc, with the property that the magnitude of the function is constant along the boundary of the disc.