Results 51 to 60 of about 1,290 (90)
In some recent papers, the relations existing between the metric properties of Randers spaces and the conformal geometry of stationary Lorentzian manifolds were discovered and investigated.
Caponio, Erasmo
core
SEMI-RIEMANN METRİKLİ DOUBLE TANJANT DEMETİN DİFERENSİYEL GEOMETRİSİ
Özet: Bu çalışmada, diferensiyellenebilir bir manifold üzerindeki bir semi-Riemann metriğin ikinci mertebeden tam yüseltilmesi ile elde edilen nin bir semi-Riemann metriği olduğu gösterildi ve bu metriğin Levi-Civita koneksiyonu bileşenler cinsinden
İsmet AYHAN
doaj
ON NULL CURVES ON SURFACES AND NULL VECTORS IN LORENTZ SPACE
: In this work, we compare the Darboux frame and the Frenet frame of a null curve lying on a spacelike surface in the three-dimensional Lorentz space, and we show that the normal curvature of the curve is a constant.
A. Ceylan ÇÖKEN
doaj
ON THE DETERMINATION OF A DEVELOPABLE TIMELIKE RULED SURFACE
: This paper gives a method for determining a developable timelike ruled surface by using dual vector calculus. A developable timelike ruled surface can be parameterized in the form m(t, u) =p(t) +u x(t) ( p(t) is called the base curve of m(t, u)).
Mustafa KAZAZ
doaj
A note on the Gannon-Lee theorem. [PDF]
Schinnerl B, Steinbauer R.
europepmc +1 more source
Hyperbolic angles in Lorentzian length spaces and timelike curvature bounds. [PDF]
Beran T, Sämann C.
europepmc +1 more source
INTEGRAL FORMULAE FOR SPACELIKE HYPERSURFACES IN CONFORMALLY STATIONARY SPACETIMES AND APPLICATIONS
L. Alías, A. Brasil, A. Colares
semanticscholar +1 more source
Curvature properties of φ-null Osserman Lorentzian S-manifolds
Brunetti Letizia, Caldarella Angelo
doaj +1 more source

