Yazarlar

• Aydin, Tuba Agirman(2)
• Alkan, Akin(1)
• Erpehlivan, Zeliha(1)
• Kocayigit, Hüseyin(1)
• Kocayígít, Huseyin(1)

• MakaleAçık Erişim2025/r/bayburt/14448
  DIFFERENTIAL EQUATIONS CHARACTERIZATION FOR Di-DARBOUX SLANT HELICES

  Alkan, Akin; Kocayígít, Huseyin; Aydin, Tuba Agirman

  In this article, the differential equation characterizations for D-i-Darboux slant helices given with the help of three new orthogonal frames are introduced for the curves lying on a surface. These moving frames, obtained based on the Darboux frame, are called Osculating Darboux Frame, Normal Darboux Frame, and Rectifying Darboux Frame, respectively.

  AtıfWoS1·OpenAlex1

  İncele
• MakaleAçık Erişim2022/r/bayburt/14465
  SOME INTEGRAL CHARACTERIZATIONS OF TIMELIKE HELICES IN R42

  Erpehlivan, Zeliha; Kocayigit, Hüseyin; Aydin, Tuba Agirman

  In this study, we examine timelike helices in R-2(4) and some integral characterizations of these curves in terms of Frenet frame. In addition, we study timelike 2B slant helices in R-2(4) and present the differential equations for vector positions.

  İncele