Results 61 to 70 of about 680 (80)
Two-jets of conformal fields along their zero sets
Derdzinski Andrzej
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Geometric properties of almost pure metric plastic pseudo-Riemannian manifolds. [PDF]
Karaman C, Gezer A, Khan MNI, Ucan S.
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Gluing constructions for Lorentzian length spaces. [PDF]
Beran T, Rott F.
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Equiform spacelike Smarandache curves of anti-eqiform Salkowski curve according to equiform frame
, 2021In this paper, we construct the equiform spacelike Smarandache curves of spacelike anti-equiform Salkowski curves with timelike binormal according to equiform frame in R3 1. Furthermore, we calculate the equiform Frenet apparatus of these curves. Finally,
E. Solouma
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Slant Curve in Lorentzian BCV Spaces
, 2020The aim of this study is to examine the slant curves in Lorentzian manifolds with BCV (Bianchi-Cartan-Vranceanu) metrics. A practical form of the directional derivative in the presence of the BCV metrics is presented.
Abdullah Yıldırım
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A Note on Osserman Lorentzian Manifolds
, 1997Let p be a point of a Lorentzian manifold M. We show that if M is spacelike Osserman at p, then M has constant sectional curvature at p; similarly, if M is timelike Osserman at p, then M has constant sectional curvature at p. The reverse implications are
N. Blažić, N. Bokan, P. Gilkey
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Recent developments in pseudo-Riemannian holonomy theory
, 2010We review recent results in the theory of holonomy groups of pseudo-Riemannian manifolds, i.e. manifolds with indefinite metrics. First we present the classification of Lorentzian holonomy groups, that is a list of possible groups and metrics which ...
A. Galaev, T. Leistner
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Curvature via the de Sitter’s Space-Time
Sarajevo Journal of MathematicsWe define the central curvature and the total central curvature of a closed curve in a Lorentz $(n + 1)$--space. In addition, we obtain estimates for the total central curvatures of spacelike pure polygons. The study is done by using the n-dimensional de
G. Desideri
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Rotary Diffeomorphism onto Manifolds with Affine Connection
, 2017In this paper we will introduce a newly found knowledge above the existence and the uniqueness of isoperimetric extremals of rotation on two-dimensional (pseudo-) Riemannian manifolds and on surfaces on Euclidean space.
H. Chudá, J. Mikeš, M. Sochor
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