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The Area of a Generalized Polygon without Parabolic Edges of a Hyperbolic Plane of Positive Curvatureстатья
- Автор: Lyudmila Romakina
- Журнал: Asian Journal of Mathematics and Computer Research
- Том: 10
- Номер: 4
- Год издания: 2016
- Первая страница: 293
- Последняя страница: 310
- Аннотация: The geometry of a hyperbolic plane H^ of positive curvature can be realized on ideal domain of the Lobachevskii plane L^2. The planes H^ and L^2 are components of an extended hyperbolic plane H^2, i.e. the projective plane P_2 with the oval curve γ fi xed on it. In this article the formula of expression of the area of the generalized polygon without parabolyc edges on the plane bH through measures of its internal angles is proved.
- Добавил в систему: Ромакина Людмила Николаевна