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Dergiler / Gazi University Journal of Science / 2011 / Cilt: 24 - Sayı: 1

⎪ln ⎛y(1 ⎝1(2x r)⎞⎞ r)⎟⎟

ISOGONAL CONJUGATES IN POINCARE UPPER HALF PLANE

Nilgün SÖNMEZ
Sayfa
41–44
Yayın Tarihi
2011-01-14
DOI
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⚡ TL;DR(1 Cümlede Hızlı Çıkarım)

In this study, we give isogonal conjugates from major contributions of the modern synthetic geometry of the triangle in hyperbolic plane.Key Words: Hyperbolic Ceva theorem and Hyperolic sines theorem

📌 3 Maddede Bu Makale

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Amaç & Hipotez:In this study, we give isogonal conjugates from major contributions of the modern synthetic geometry of the triangle in hyperbolic plane.Key Words: Hyperbolic Ceva theorem and Hyperolic sines theorem
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Temel Bulgular & Veri:In this study, we give isogonal conjugates from major contributions of the modern synthetic geometry of the triangle in hyperbolic plane.Key Words: Hyperbolic Ceva theorem and Hyperolic sines theorem
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Sonuç & Katkı:In this study, we give isogonal conjugates from major contributions of the modern synthetic geometry of the triangle in hyperbolic plane.Key Words: Hyperbolic Ceva theorem and Hyperolic sines theorem
🔬Tür:Araştırma Makalesi
📍Kapsam:Genişletilmiş Akademik Örneklem
⚙️Değişkenler:Hyperbolic Ceva theorem and Hyperolic sines theorem

Abstract

In this study, we give isogonal conjugates from major contributions of the modern synthetic geometry of the triangle in hyperbolic plane.Key Words: Hyperbolic Ceva theorem and Hyperolic sines theorem

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Bu Makaleye Atıf Yap

SÖNMEZ, N. (2011). ⎪ln ⎛y(1 ⎝1(2x r)⎞⎞ r)⎟⎟. Gazi University Journal of Science, Cilt: 24 - Sayı: 1, 41–44. https://ajindex.com/articles/254994

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Kaynakça (4)

  1. Stahl, S., The Poincare half plane a gateway to modern geometry, Jones and Barlett Publishers, Boston, p. 298 (1993).
  2. Sönmez, N., Some Features in Connection With Triangles in Poincaré Upper Half Plane, Demonstratio Mathematica, Vol 42, (2009).
  3. Yılgör, B. E., Euclid Geometri ve Hiperbolik geometrinin Matematik Eğitimindeki Yeri, Yüksek Lisans Tezi, Balıkesir Üniversitesi Fen Bilimleri Enstitüsü, 2007. Masal’tsev, L. A., Incidence Theorems in Spaces of Constant Curvature, Journal of Mathematical Sciences, Vol. 72, No 4 (1994).
  4. Smart, R. James, Modern Geometries, Brooks/Cole Publishing Company, Pacific Grove, California, (1987).