On non-commutative geodesic motion

被引：0
|
作者：
S. C. Ulhoa
R. G. G. Amorim
A. F. Santos
机构：
[1] Universidade de Brasília,Instituto de Física
[2] Universidade de Brasília,Faculdade Gama
[3] Universidade Federal de Mato Grosso,Instituto de Física
来源：
General Relativity and Gravitation | 2014年 / 46卷
关键词：
Non-commutative gravity; Schwarzschild space–time;
D O I：
暂无
中图分类号：
学科分类号：
摘要：
In this work we study the geodesic motion on a noncommutative space–time. As a result we find a non-commutative geodesic equation and then we derive corrections of the deviation angle per revolution in terms of the non-commutative parameter when we specify the problem of Mercury’s perihelion. In this way, we estimate the noncommutative parameter based in experimental data.
引用
收藏
相关论文
共 50 条
  • [41] THE NON-COMMUTATIVE HARDY-LITTLEWOOD MAXIMAL OPERATOR ON NON-COMMUTATIVE LORENTZ SPACES
    Bekbayev, N. T.
    Tulenov, K. S.
    JOURNAL OF MATHEMATICS MECHANICS AND COMPUTER SCIENCE, 2020, 106 (02): : 31 - 38
  • [42] Moduli spaces of maximally supersymmetric solutions on non-commutative tori and non-commutative orbifolds
    Konechny, A
    Schwarz, A
    JOURNAL OF HIGH ENERGY PHYSICS, 2000, (09):
  • [43] Geodesic stability and quasinormal modes of non-commutative Schwarzschild black hole employing Lyapunov exponent
    Giri, Shobhit
    Nandan, Hemwati
    Joshi, Lokesh Kumar
    Maharaj, Sunil D.
    EUROPEAN PHYSICAL JOURNAL PLUS, 2022, 137 (02):
  • [44] Geodesic stability and quasinormal modes of non-commutative Schwarzschild black hole employing Lyapunov exponent
    Shobhit Giri
    Hemwati Nandan
    Lokesh Kumar Joshi
    Sunil D. Maharaj
    The European Physical Journal Plus, 137
  • [45] A Positivstellensatz for non-commutative polynomials
    Helton, JW
    McCullough, SA
    TRANSACTIONS OF THE AMERICAN MATHEMATICAL SOCIETY, 2004, 356 (09) : 3721 - 3737
  • [46] Non-commutative superstring worldsheet
    D. Kamani
    The European Physical Journal C - Particles and Fields, 2002, 26 : 285 - 291
  • [47] The non-commutative Weil algebra
    A. Alekseev
    E. Meinrenken
    Inventiones mathematicae, 2000, 139 : 135 - 172
  • [48] Non-commutative functional calculus
    Jim Agler
    John E. McCarthy
    Journal d'Analyse Mathématique, 2019, 137 : 211 - 229
  • [49] Non-commutative symbolic coding
    Gohm, Rolf
    Kuemmerer, Burkhard
    Lang, Tatjana
    ERGODIC THEORY AND DYNAMICAL SYSTEMS, 2006, 26 : 1521 - 1548
  • [50] Non-Commutative Fejer Theorems
    Chen, Xiaoman
    Fu, Benyin
    INTEGRAL EQUATIONS AND OPERATOR THEORY, 2012, 74 (03) : 301 - 312
12345