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Homogeneous Lorentzian structures of 4-dimensional nilpotent Lie groups
Annales Polonici Mathematici, 2023The authors consider one of the two nonabelian simply connected nilpotent Lie groups of dimension 4, the Lie group \(H_3(\mathbb{R}) \oplus \mathbb R\) (where \(H_3(\mathbb R)\) is the three-dimensional nilpotent Lie group). For this Lie group, the classification of left-invariant Lorentz metrics is known: there are two parametric families and three ...
Taleb, Rabea, Batat, Wafaa
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Symmetry
In this paper, we investigate the algebraic conditions of algebraic Schouten solitons on three-dimensional Lorentzian Lie groups associated with the perturbed canonical connection and the perturbed Kobayashi–Nomizu connection. Furthermore, we provide the
Jinguo Jiang, Yanni Yang
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In this paper, we investigate the algebraic conditions of algebraic Schouten solitons on three-dimensional Lorentzian Lie groups associated with the perturbed canonical connection and the perturbed Kobayashi–Nomizu connection. Furthermore, we provide the
Jinguo Jiang, Yanni Yang
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Conformal vector fields on Lie groups: The trans-Lorentzian signature
Journal of AlgebrazbMATH Open Web Interface contents unavailable due to conflicting licenses.
Zhang, Hui, Chen, Zhiqi, Tan, Ju
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Harmonicity and Minimality of vector fields on four-dimensional Lorentzian lie groups
, 2014We consider four dimensional lie groups equipped with left invariant Lorentzian Einstein metrics, and determine the harmonicity properties of vector fields on these spaces.
Yadollah Keshavarzi
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Algebraic ∗‐Ricci solitons of three‐dimensional Lorentzian contact Lie groups
Mathematische NachrichtenIn this paper, we introduce the notion of algebraic *$\ast$ ‐Ricci solitons of three‐dimensional almost contact Lorentzian Lie groups, which represents a fundamentally novel class of solitons.
Junxia Zhu, Rongsheng Ma
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The evolution of the electric field with Frenet frame in Lorentzian Lie groups
Optik (Stuttgart), 2021N. Gürbüz
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Maximal group of isometries of the lorentzian lie group A(1)xA(1)
2022The purpose of this paper is to indicate the metric tensor on the Lie group GIV=A+(1)xA +(1), under which it admits a one-parameter group of motions that leave the identity element of the Lie group fixed, and write out the action of this one-parameter group in the coordinates associated with the matrix representation of this Lie group.
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Cancer statistics for adolescents and young adults, 2020
Ca-A Cancer Journal for Clinicians, 2020Kimberly D Miller +2 more
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