Circular curves of the 3rd class in the quasi- hyperbolic plane obtained by projective mapping (CROSBI ID 639519)
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Halas, Helena
engleski
Circular curves of the 3rd class in the quasi- hyperbolic plane obtained by projective mapping
The metric in the quasi-hyperbolic is induced by an absolute figure F_QH = {;F, f_1, f_2};, consisting of two real lines f_1 and f_2 incidental with the real point F. A curve of class n is circular in the quasi-hyperbolic plane if it contains at least one absolute line. The curves of the 3rd class can be obtained by projective mapping i.e. obtained by projectively linked pencil of curves of the 2nd class and range of points. The circular curves of the 3rd class of all types, depending on their position to the absolute fi gure, can be constructed with projectively linked pencils.
projectivity; circular curve of the 3rd class; quasi-hyperbolic plane
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Podaci o prilogu
66-66.
2016.
objavljeno
Podaci o matičnoj publikaciji
Abstracts 19th Scienti c-Professional Colloquium on Geometry and Graphics
Došlić, T. ; Jurkin, E.
Zagreb: Hrvatsko društvo za geometriju i grafiku
Podaci o skupu
19th Scienti c-Professional Colloquium on Geometry and Graphics
poster
04.09.2016-08.09.2016
Starigrad, Hrvatska