1
Afyon Kocatepe University Faculty of Science and Arts ANS Campus
2
Afyon Kocatepe University Faculty of Science and Arts
Abstract
In this paper, we prove that every metric line in the Poincare ball model of hyperbolic geometry is exactly a classical line of itself. We also proved nonexistence of periodic lines in the Poincare ball model of hyperbolic geometry.
Demirel, O., Soyturk Seyrantepe, E. & Sonmez, N. (2012). Metric and periodic lines in the Poincare ball model of hyperbolic geometry. Bulletin of the Iranian Mathematical Society, 38(3), 805-815.
MLA
Demirel, O., Soyturk Seyrantepe, E., & Sonmez, N. "Metric and periodic lines in the Poincare ball model of hyperbolic geometry", Bulletin of the Iranian Mathematical Society, 38, 3, 2012, 805-815.
HARVARD
Demirel O., Soyturk Seyrantepe E., Sonmez N. (2012). 'Metric and periodic lines in the Poincare ball model of hyperbolic geometry', Bulletin of the Iranian Mathematical Society, 38(3), pp. 805-815.
CHICAGO
O. Demirel, E. Soyturk Seyrantepe & N. Sonmez, "Metric and periodic lines in the Poincare ball model of hyperbolic geometry," Bulletin of the Iranian Mathematical Society, 38 3 (2012): 805-815,
VANCOUVER
Demirel O., Soyturk Seyrantepe E., Sonmez N. Metric and periodic lines in the Poincare ball model of hyperbolic geometry. BIMS. 2012;38(3):805-815.
