Hagia Sophia Journal of Geometry

Hagia Sophia Journal of Geometry (HSJG) publishes original research and survey papers in fields of geometry and all interdisciplinary areas in Mathematics which use geometric methods and investigate geometrical structures. HSJG covers the following main areas: differential geometry, manifolds, Lie groups, geometric algebra, finite geometries, combinatorial geometry, kinematic geometry, Euclidean geometry, non-Euclidean geometries, matrix theory, quantum groups , Hopf algebra and Clifford algebra.

Makale	Yazar	Sayfa
Characterizations of Lorentzian Para-Sasakian Manifolds with respect to the Schouten-van Kampen Connection	Semra ZEREN, Ahmet YILDIZ, Selcen YÜKSEL PERKTAŞ	1–10
The Frenet Vectors and the Curvatures of Curves $\mathit{{\mathbf{N-T^{\ast }B^{\ast }}}}$ in $\mathbf{E}^{3}$	Şeyda KILIÇOGLU, Süleyman ŞENYURT, Sümeyye GÜR MAZLUM	11–18
New Associated Curves $k-$Principle Direction Curves and $N_{k}-$Slant Helix	Çağla RAMİS, Beyhan YILMAZ, Yusuf YAYLI	19–27
On the Chinese Checkers Circular Inversions in the Chinese Checkers Plane	Adnan PEKZORLU, Ayşe BAYAR	28–34
On Carnot's Theorem in the Plane $\mathbb{R}_{\pi 3}^{2}$	Ziya AKÇA, Selahattin NAZLI	35–40

Makale

Yazar

Sayfa

Characterizations of Lorentzian Para-Sasakian Manifolds with respect to the Schouten-van Kampen Connection

Semra ZEREN, Ahmet YILDIZ, Selcen YÜKSEL PERKTAŞ

1–10

The Frenet Vectors and the Curvatures of Curves $\mathit{{\mathbf{N-T^{\ast }B^{\ast }}}}$ in $\mathbf{E}^{3}$

Şeyda KILIÇOGLU, Süleyman ŞENYURT, Sümeyye GÜR MAZLUM

11–18

New Associated Curves $k-$Principle Direction Curves and $N_{k}-$Slant Helix

Çağla RAMİS, Beyhan YILMAZ, Yusuf YAYLI

19–27