Research Article

CEVA, MENELAUS AND STEWART THEOREMS FOR GEODESIC TRIANGLES ON THE HYPERBOLIC UNIT SPHERE 2 H0

Volume: 2 Number: 1 June 1, 2007
EN TR

CEVA, MENELAUS AND STEWART THEOREMS FOR GEODESIC TRIANGLES ON THE HYPERBOLIC UNIT SPHERE 2 H0

Abstract

In this study, we give Ceva, Menelaus and Stewart Theorems for geodesic triangles on the hyperbolic unit sphere 2 H0 . 

Keywords

References

  1. AYRES F, 1954. Theory and Problems of Plane and Spherical Trigonometry, Schaum's Outline Series, Mc-Graw-Hill Book Company.
  2. BELL C. AND THOMAS T.Y, 1943. Essentials of Plane and Spherical Trigonometry, Henry Hold and Company, New-York.
  3. BIRMAN GS. AND NOMIZO K., 1984. Trigonometry in Lorentzian Geometry, Am. Math Mont., 91, 543-549.
  4. BRONSTEIN IN., SEMENDJAJEV KA. MUSIOL G. AND MUHLIG H. 1995. Taschenbuch der Mathematik, Verlag Harri Deutsh, Frankfurt.
  5. ÖZDEMIR A. AND KAZAZ M., 2005. Hyperbolic Sine and Cosine Rules for Geodesic Triangles on the Hyperbolic Unit Ssphere 2 H0 , Mathematical and Computational Applications, Vol. 10, No. 2, pp. 193-201.
  6. RATCLIFFE J. G., 1994. Foundations of Hyperbolic Manifolds (Graduate Text in Mathematics), Vol.149, Springer Verlag.
  7. UĞURLU H. H., KAZAZ M. AND ÖZDEMİR A., 2005. Fundamental Theorems for the Hyperbolic Geodesic Triangles, Mathematical and Computational Applications, Vol. 10, No. 2, pp. 231–238.
  8. YAŞAYAN A. AND HEKIMOĞLU Ş., 1982. Küresel Trigonometri, K.T.Ü, Trabzon.

Details

Primary Language

English

Subjects

Mathematical Sciences

Journal Section

Research Article

Publication Date

June 1, 2007

Submission Date

February 24, 2009

Acceptance Date

-

Published in Issue

Year 2007 Volume: 2 Number: 1

APA
Önder, M. (2007). CEVA, MENELAUS AND STEWART THEOREMS FOR GEODESIC TRIANGLES ON THE HYPERBOLIC UNIT SPHERE 2 H0. Süleyman Demirel University Faculty of Arts and Science Journal of Science, 2(1), 104-110. https://izlik.org/JA96KK46RE
AMA
1.Önder M. CEVA, MENELAUS AND STEWART THEOREMS FOR GEODESIC TRIANGLES ON THE HYPERBOLIC UNIT SPHERE 2 H0. Süleyman Demirel University Faculty of Arts and Science Journal of Science. 2007;2(1):104-110. https://izlik.org/JA96KK46RE
Chicago
Önder, Mehmet. 2007. “CEVA, MENELAUS AND STEWART THEOREMS FOR GEODESIC TRIANGLES ON THE HYPERBOLIC UNIT SPHERE 2 H0”. Süleyman Demirel University Faculty of Arts and Science Journal of Science 2 (1): 104-10. https://izlik.org/JA96KK46RE.
EndNote
Önder M (June 1, 2007) CEVA, MENELAUS AND STEWART THEOREMS FOR GEODESIC TRIANGLES ON THE HYPERBOLIC UNIT SPHERE 2 H0. Süleyman Demirel University Faculty of Arts and Science Journal of Science 2 1 104–110.
IEEE
[1]M. Önder, “CEVA, MENELAUS AND STEWART THEOREMS FOR GEODESIC TRIANGLES ON THE HYPERBOLIC UNIT SPHERE 2 H0”, Süleyman Demirel University Faculty of Arts and Science Journal of Science, vol. 2, no. 1, pp. 104–110, June 2007, [Online]. Available: https://izlik.org/JA96KK46RE
ISNAD
Önder, Mehmet. “CEVA, MENELAUS AND STEWART THEOREMS FOR GEODESIC TRIANGLES ON THE HYPERBOLIC UNIT SPHERE 2 H0”. Süleyman Demirel University Faculty of Arts and Science Journal of Science 2/1 (June 1, 2007): 104-110. https://izlik.org/JA96KK46RE.
JAMA
1.Önder M. CEVA, MENELAUS AND STEWART THEOREMS FOR GEODESIC TRIANGLES ON THE HYPERBOLIC UNIT SPHERE 2 H0. Süleyman Demirel University Faculty of Arts and Science Journal of Science. 2007;2:104–110.
MLA
Önder, Mehmet. “CEVA, MENELAUS AND STEWART THEOREMS FOR GEODESIC TRIANGLES ON THE HYPERBOLIC UNIT SPHERE 2 H0”. Süleyman Demirel University Faculty of Arts and Science Journal of Science, vol. 2, no. 1, June 2007, pp. 104-10, https://izlik.org/JA96KK46RE.
Vancouver
1.Mehmet Önder. CEVA, MENELAUS AND STEWART THEOREMS FOR GEODESIC TRIANGLES ON THE HYPERBOLIC UNIT SPHERE 2 H0. Süleyman Demirel University Faculty of Arts and Science Journal of Science [Internet]. 2007 Jun. 1;2(1):104-10. Available from: https://izlik.org/JA96KK46RE