Yazarlar

• Vanli, Aysel Turgut(3)
• Unal, Inan(2)
• Özdemir, Dilek(1)
• Ünal, Inan(1)

• MakaleYalnız künye2020Scopus SJRQ4/r/munzur/3838
  Ricci semi-symmetric normal complex contact metric manifolds

  Vanli, Aysel Turgut; Unal, Inan

  In this paper, we obtain the necessary and sufficient conditions a complex almost contact metric manifold to be normal. In addition, we give some new identities for the Riemann curvature and the Ricci curvatures of normal complex contact metric manifolds. Furthermore, we show that a Ricci semi-symmetric normal complex contact metric manifold is Einstein.

  AtıfScopus5

  İncele
• MakaleAçık Erişim2020/r/munzur/3562
  Normal complex contact metric manifolds admitting a semi symmetric metric connection

  Vanli, Aysel Turgut; Ünal, Inan; Özdemir, Dilek

  In this paper, we study on normal complex contact metric manifold admitting a semi symmetric metric connection. We obtain curvature properties of a normal complex contact metric manifold admitting a semi symmetric metric connection. We also prove that this type of manifold is not conformal flat, concircular flat, and conharmonic flat. Finally, we examine complex Heisenberg group with the semi symmetric metric connection.

  AtıfScopus24·WoS25·OpenAlex26

  İncele
• MakaleYalnız künye2017/r/munzur/4003
  On Complex η-Einstein Normal Complex Contact Metric Manifolds

  Vanli, Aysel Turgut; Unal, Inan

  The aim of this paper is focusing on eta-Einstein geometry of normal complex contact metric manifolds. We give the definition of complex eta-Einstein normal complex contact metric manifolds. In addition, we study on concircular curvature tensor Z on a normal complex contact metric manifold which satisfy Z (U, X).Z = 0 and Z(V, X).Z = 0. Also, we prove that a projectively semi-symmetric normal complex contact metric manifold is complex eta-Einstein.

  AtıfWoS3

  İncele