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Conics and Osculating Circles in Hyperbolic Plane (CROSBI ID 565977)

Prilog sa skupa u zborniku | sažetak izlaganja sa skupa | domaća recenzija

Halas, Helena Conics and Osculating Circles in Hyperbolic Plane // Abstracts, 2nd Croatian Conference on Geometry and Graphics / Došlić, T. ; Šimić, M. (ur.). Zagreb: Hrvatsko društvo za geometriju i grafiku, 2010. str. 18-18

Podaci o odgovornosti

Halas, Helena

engleski

Conics and Osculating Circles in Hyperbolic Plane

The Cayley-Klein model is suitable for representing hyperbolic plane for creating geometric constructions, because the projective-geometric point of view in this model for Euclidean and hyperbolic plane are the same. Thus we show the classification of conics in Cayley-Klein model of hyperbolic plane, which can be constructed with perspective collineation as a collineary related image to the absolute conic. It is shown how to "translate" an Euclidean construction of an osculating circle in an arbitrary point of a conic which is given by a general data into Hyperbolic plane

Cayley-Klein plane; Hyperbolic plane; perspective collineation; elation; osculating circle; curvature

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Podaci o prilogu

18-18.

2010.

objavljeno

Podaci o matičnoj publikaciji

Abstracts, 2nd Croatian Conference on Geometry and Graphics

Došlić, T. ; Šimić, M.

Zagreb: Hrvatsko društvo za geometriju i grafiku

Podaci o skupu

2nd Croatian Conference on Geometry and Graphics

predavanje

05.09.2010-09.09.2010

Šibenik, Hrvatska

Povezanost rada

Matematika