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Encyclopedia > Georgy Voronoy
Georgy Voronoy.
Georgy Voronoy.

Georgy Voronoy (Вороной Георгий Феодосьевич, 28 April 186820 November 1908) was a famous Russian mathematician of Ukrainian descent. Among other things, he defined the Voronoi diagram. Image File history File links Voronoy. ... Image File history File links Voronoy. ... April 28 is the 118th day of the year (119th in leap years) in the Gregorian Calendar, with 247 days remaining. ... 1868 (MDCCCLXVIII) was a leap year starting on Wednesday (see link for calendar) of the Gregorian calendar or a leap year starting on Friday of the 12-day-slower Julian calendar. ... November 20 is the 324th day of the year (325th in leap years) in the Gregorian Calendar. ... 1908 (MCMVIII) is a leap year starting on Wednesday (link will take you to calendar). ... This article is in need of attention from an expert on the subject. ... This is the Voronoi diagram of a random set of points in the plane (all points lie within the image). ...


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Georgy Voronoy - Wikipedia, the free encyclopedia (183 words)
Georgy Voronoy (Вороной Георгий Феодосьевич, 28 April 1868 20 November 1908) was a famous Russian mathematician of Ukrainian descent.
Georgi Feodosevich Voronoy was born in the village of Zhuravki, district of Ryriatin, in the Ukrainian province of Poltava.
From 1889 on Voronoy studied at St Petersburg University where he was a student of Andrey Markov.
Voronoi diagram: Information from Answers.com (933 words)
In mathematics, a Voronoi diagram, named after Georgy Voronoi, also called a Voronoi tessellation, a Voronoi decomposition, or a Dirichlet tessellation (after Lejeune Dirichlet), is special kind of decomposition of a metric space determined by distances to a specified discrete set of objects in the space, e.g., by a discrete set of points.
A 2D lattice gives an irregular honeycomb tessellation, with equal hexagons with point symmetry; in the case of a regular triangular lattice it is regular; in the case of a rectangular lattice the hexagons reduce to rectangles in rows and columns; a square lattice gives the regular tessellation of squares.
However in these cases the Voronoi tessellation is not guaranteed to exist (or to be a "true" tessellation), since the equidistant locus for two points may fail to be subspace of codimension 1, even in the 2-dimensional case.
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