Results 71 to 80 of about 989 (170)
On cartan spaces with (α, β)-metric
Ã. Cartan 2 has originally introduced a Cartan space, which is considered as dual of Finsler space. H. Rund 10, F. Brickell 1 and others studied the relation between these two spaces. The theory of Hamilton spaces was introduced and studied by R.
Nagaraja, H.G.
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Cartan and Berwald connections in the pullback formalism
Adopting the pullback approach to global Finsler geometry, the aim of the present paper is to provide new intrinsic (coordinate-free) proofs of intrinsic versions of the existence and uniqueness theorems for the Cartan and Berwald connections on a Finsler manifold.
Youssef, Nabil L. +2 more
openaire +2 more sources
Cartan approach to Teleparallel Equivalent to General Relativity: A review
International audienceIn previous works, questioning the mathematical nature of the connection in the translations gauge theory formulation of Teleparallel Equivalent to General Relativity (TEGR) Theory led us to propose a new formulation using a Cartan ...
Huguet, E. +2 more
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Minkowski inequality in Cartan-Hadamard manifolds
Using harmonic mean curvature flow, we establish a sharp Minkowski type lower bound for total mean curvature of convex surfaces with a given area in Cartan-Hadamard 3-manifolds.
Spruck, Joel, Ghomi, Mohammad
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Grupoides e algebroides de estrutura de Cartan
This work concerns Cartan structure algebroids, a new synthesis of two other mathematical concepts: Cartan geometries and Lie algebroids. The objective of this synthesis is to provide a generalizing framework for the development of Lie theory of ...
Fushimi, Luiz Felipe Villar
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Parabolic Geometries and Canonical Cartan Connections
Let G be a (real or complex) semisimple Lie group, whose Lie algebra g is endowed with a so called |k|–grading, i.e. a grading of the form g = g−k ⊕ · · · ⊕ gk, such that no simple factor of G is of type A1. Let P be the subgroup corresponding to the
Andreas Čap, Hermann Schichl
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CONFORMAL INVARIANCE IN EINSTEIN–CARTAN–WEYL SPACE
We consider conformally invariant form of the actions in Einstein, Weyl, Einstein–Cartan and Einstein–Cartan–Weyl space in general dimensions (> 2) and investigate the relations among them.
TAEYOON MOON, PHILLIAL OH, JOOHAN LEE
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Generalized teleparallel de Sitter geometries. [PDF]
Coley AA +3 more
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10–plectic formulation of gravity and Cartan connections
We give a Hamiltonian formulation of Weyl–Einstein–Cartan gravity which is covariant from the viewpoint of the geometry of the principal fiber bundle. The connection is represented by a 1-form with values in the Poincaré Lie algebra, which is defined on ...
Vey, Dimitri
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Edge Modes and Dressing Fields for the Newton-Cartan Quantum Hall Effect. [PDF]
Wolf WJ, Read J, Teh NJ.
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