Results 311 to 320 of about 130,788 (348)
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A Mathematical Introduction to General Relativity, 2016
. We study the behaviour of geodesics on a Riemannian manifold near a generalized conical or cuspidal singularity. We show that geodesics entering a small neighbourhood of the singularity either hit the singularity or approach it to a smallest distance δ
Yiyang Liu
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. We study the behaviour of geodesics on a Riemannian manifold near a generalized conical or cuspidal singularity. We show that geodesics entering a small neighbourhood of the singularity either hit the singularity or approach it to a smallest distance δ
Yiyang Liu
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Geodesics and Almost Geodesics Curves
Results in Mathematics, 2018An \textit{almost geodesic} of an affine connection \(\nabla\) on a manifold is a curve \(x(t)\) in the manifold so that \[ \nabla^2_{\dot{x}}\dot{x}=a\nabla_{\dot{x}} \dot{x}+b\dot{x}, \] for some real-valued continuous functions \(a(t)\), \(b(t)\).
Olga Belova +2 more
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Moment Maps, Nonlinear PDE and Stability in Mirror Symmetry, I: Geodesics
Annals of PDE, 2018In this paper, the first in a series, we study the deformed Hermitian–Yang–Mills (dHYM) equation from the variational point of view as an infinite dimensional GIT problem.
Tristan C. Collins, S. Yau
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Probability theory and related fields, 2018
This paper provides rates of convergence for empirical (generalised) barycenters on compact geodesic metric spaces under general conditions using empirical processes techniques.
A. Ahidar-Coutrix +2 more
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This paper provides rates of convergence for empirical (generalised) barycenters on compact geodesic metric spaces under general conditions using empirical processes techniques.
A. Ahidar-Coutrix +2 more
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GEODESICS OF THE SIERPINSKI GASKET
Fractals, 2018In this paper, we examine the number of geodesics between two points of the Sierpinski Gasket ([Formula: see text]) via code representations of the points and as a main result we show that the maximum number of geodesics between different two points with
M. Saltan, Y. Özdemir, B. Demir
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Geodesic compatibility and integrability of geodesic flows
Journal of Mathematical Physics, 2003We give a natural geometric condition called geodesic compatibility that implies the existence of integrals in involution of the geodesic flow of a pseudo-Riemannian metric. We prove that if two metrics satisfy the condition of geodesic compatibility then we can produce a hierarchy of metrics that also satisfy this condition. A lot of metrics studed in
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Riemannian Manifolds and Homogeneous Geodesics
, 2020V. Berestovskii, Yu. G. Nikonorov
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Effect of quintessence on geodesics and Hawking radiation of Schwarzschild black hole
, 2020A. Al-Badawi, Sara Kanzi, I. Sakalli
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A Tour of Subriemannian Geometries, Their Geodesics and Applications
, 2006R. Montgomery
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