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Central Angle Theorem for Hyperbolic Angle

Year 2016, Volume: 4 , 26 - 30 , 13.07.2016
https://izlik.org/JA45RY47YW

Abstract

In this study, we give a dierent proof for the central angle theorem in the Lorentz plane. We also obtain beneficial trigonometric results regarding to the interior, exterior, and inscribes angle on the Lorentz circle S11.

References

  • Desideri, G.M., Angles in the Lorentzian circle, Comptes rendus de l’Acad´emie bulgare des Sciences, 60(2007), 357–364.
  • Karliga, B., Tokeser, U., Savas, M., Girard type theorem for de Sitter triangles, (2016), preprint.
  • Luneburg, R.K., Mathematical Analysis of Binocular Vision, Princeton, New Jersey: Princeton University Press, 1947.
  • Zage, W. M., Hyperbolic Geometry and Luneburg’s Theory of Binocular Visual Space, University of Illinois at Chicago, D. A., 1977.

Year 2016, Volume: 4 , 26 - 30 , 13.07.2016
https://izlik.org/JA45RY47YW

Abstract

References

  • Desideri, G.M., Angles in the Lorentzian circle, Comptes rendus de l’Acad´emie bulgare des Sciences, 60(2007), 357–364.
  • Karliga, B., Tokeser, U., Savas, M., Girard type theorem for de Sitter triangles, (2016), preprint.
  • Luneburg, R.K., Mathematical Analysis of Binocular Vision, Princeton, New Jersey: Princeton University Press, 1947.
  • Zage, W. M., Hyperbolic Geometry and Luneburg’s Theory of Binocular Visual Space, University of Illinois at Chicago, D. A., 1977.
There are 4 citations in total.

Details

Subjects Engineering
Authors

Sabiha Bostan This is me

Baki Karliga

Publication Date July 13, 2016
IZ https://izlik.org/JA45RY47YW
Published in Issue Year 2016 Volume: 4

Cite

APA Bostan, S., & Karliga, B. (2016). Central Angle Theorem for Hyperbolic Angle. Turkish Journal of Mathematics and Computer Science, 4, 26-30. https://izlik.org/JA45RY47YW
AMA 1.Bostan S, Karliga B. Central Angle Theorem for Hyperbolic Angle. TJMCS. 2016;4:26-30. https://izlik.org/JA45RY47YW
Chicago Bostan, Sabiha, and Baki Karliga. 2016. “Central Angle Theorem for Hyperbolic Angle”. Turkish Journal of Mathematics and Computer Science 4 (July): 26-30. https://izlik.org/JA45RY47YW.
EndNote Bostan S, Karliga B (July 1, 2016) Central Angle Theorem for Hyperbolic Angle. Turkish Journal of Mathematics and Computer Science 4 26–30.
IEEE [1]S. Bostan and B. Karliga, “Central Angle Theorem for Hyperbolic Angle”, TJMCS, vol. 4, pp. 26–30, July 2016, [Online]. Available: https://izlik.org/JA45RY47YW
ISNAD Bostan, Sabiha - Karliga, Baki. “Central Angle Theorem for Hyperbolic Angle”. Turkish Journal of Mathematics and Computer Science 4 (July 1, 2016): 26-30. https://izlik.org/JA45RY47YW.
JAMA 1.Bostan S, Karliga B. Central Angle Theorem for Hyperbolic Angle. TJMCS. 2016;4:26–30.
MLA Bostan, Sabiha, and Baki Karliga. “Central Angle Theorem for Hyperbolic Angle”. Turkish Journal of Mathematics and Computer Science, vol. 4, July 2016, pp. 26-30, https://izlik.org/JA45RY47YW.
Vancouver 1.Sabiha Bostan, Baki Karliga. Central Angle Theorem for Hyperbolic Angle. TJMCS [Internet]. 2016 Jul. 1;4:26-30. Available from: https://izlik.org/JA45RY47YW