Quantum gravity and the square of Bell operators

被引:0
|
作者
S. Aghababaei
H. Moradpour
H. Shabani
机构
[1] University of Sistan and Baluchestan,Department of Physics, Faculty of Sciences
[2] University of Maragheh,Research Institute for Astronomy and Astrophysics of Maragha (RIAAM)
来源
关键词
Quantum gravity; Quantum non-locality; Bell’s inequality;
D O I
暂无
中图分类号
学科分类号
摘要
The Bell’s inequality is a strong criterion to distinguish classical and quantum mechanical aspects of reality. Its violation is the net effect of the existence of non-locality in systems, an advantage for quantum mechanics over classical physics. The quantum mechanical world is under the control of the Heisenberg uncertainty principle that is generalized by quantum gravity scenarios, called generalized uncertainty principle (GUP). Here, the effects of GUP on the square of Bell operators of qubits and qutrits are studied. The achievements claim that the violation quality of the square of Bell inequalities may be a tool to get a better understanding of the quantum features of gravity. In this regard, it is obtained that the current accuracy of the Stern–Gerlach experiments implies upper bounds on the values of the GUP parameters.
引用
收藏
相关论文
共 50 条
  • [1] Quantum gravity and the square of Bell operators
    Aghababaei, S.
    Moradpour, H.
    Shabani, H.
    QUANTUM INFORMATION PROCESSING, 2022, 21 (02)
  • [2] Quantum gravity on a square graph
    Majid, Shahn
    CLASSICAL AND QUANTUM GRAVITY, 2019, 36 (24)
  • [3] The shadows of quantum gravity on Bell's inequality
    Moradpour, H.
    Jalalzadeh, S.
    Tebyanian, H.
    MODERN PHYSICS LETTERS A, 2025, 40 (07N08)
  • [4] On the Representations of Bell's Operators in Quantum Mechanics
    Sorella, S. P.
    FOUNDATIONS OF PHYSICS, 2023, 53 (03)
  • [5] On the Representations of Bell’s Operators in Quantum Mechanics
    S. P. Sorella
    Foundations of Physics, 2023, 53
  • [6] Quantum gravity operators and nascent cosmologies
    Crowell, LB
    GRAVITATION AND COSMOLOGY: FROM THE HUBBLE RADIUS TO THE PLANCK SCALE, 2002, 126 : 321 - 330
  • [7] Boundary operators in Euclidean quantum gravity
    Avramidi, IG
    Esposito, G
    Kamenshchik, AY
    CLASSICAL AND QUANTUM GRAVITY, 1996, 13 (09) : 2361 - 2373
  • [8] QUANTUM GRAVITY ON NEUTRINO MASS SQUARE DIFFERENCE
    Koranga, Bipin Singh
    MODERN PHYSICS LETTERS A, 2010, 25 (25) : 2183 - 2188
  • [9] Further results on geometric operators in quantum gravity
    Loll, R.
    Classical and Quantum Gravity, 14 (07):
  • [10] Coherent state operators in loop quantum gravity
    Alesci, Emanuele
    Dapor, Andrea
    Lewandowski, Jerzy
    Maekinen, Ilkka
    Sikorski, Jan
    PHYSICAL REVIEW D, 2015, 92 (10)