On entanglement and lorentz transformations

被引:0
作者
Alsing, Paul M. [1 ]
Milburn, Gerard J. [2 ]
机构
[1] Albuquerque High Performance Computing Center, University of New Mexico, Albuquerque, NM 87131, United States
[2] Centre for Quantum Computer Technology, University of Queensland, Brisbane, QLD, Australia
关键词
Quantum entanglement;
D O I
暂无
中图分类号
学科分类号
摘要
We study the transformation of maximally entangled states under the action of Lorentz transformations in a fully relativistic setting. By explicit calculation of the Wigner rotation, we describe the relativistic analog of the Bell states as viewed from two inertial frames moving with constant velocity with respect to each other. Though the Unite dimensional matrices describing the Lorentz transformations are non-unitary, each single particle state of the entangled pair undergoes an effective, momentum dependent, local unitary rotation, thereby preserving the entanglement fidelity of the bipartite state. The details of how these unitary transformations are manifested are explicitly worked out for the Bell states comprised of massive spin 1/2 particles and massless photon polarizations. The relevance of this work to non-inertial frames is briefly discussed. © Rinton Press.
引用
收藏
页码:487 / 512
相关论文
共 50 条
  • [21] Protecting single-photon entanglement with practical entanglement source
    Zhou, Lan
    Yang Ou-Yang
    Wang, Lei
    Sheng, Yu-Bo
    QUANTUM INFORMATION PROCESSING, 2017, 16 (06)
  • [22] Spontaneous emission induced entanglement and steady entanglement in two atomic system
    Xu, Huiyun
    Yang, Guohui
    JOURNAL OF ATOMIC AND MOLECULAR SCIENCES, 2016, 7 (01): : 42 - 50
  • [23] Calculation Of Quantum Entanglement
    Yu, Jingshui
    Xu, Wenbo
    2011 TENTH INTERNATIONAL SYMPOSIUM ON DISTRIBUTED COMPUTING AND APPLICATIONS TO BUSINESS, ENGINEERING AND SCIENCE (DCABES), 2011, : 87 - 91
  • [24] LINKS AND QUANTUM ENTANGLEMENT
    Solomon, Allan I.
    Ho, Choon-Lin
    QUANTUM MECHANICS, ELEMENTARY PARTICLES, QUANTUM COSMOLOGY AND COMPLEXITY, 2011, : 646 - 653
  • [25] Detecting quantum entanglement
    Terhal, BM
    THEORETICAL COMPUTER SCIENCE, 2002, 287 (01) : 313 - 335
  • [26] Algorithms for entanglement renormalization
    Evenbly, G.
    Vidal, G.
    PHYSICAL REVIEW B, 2009, 79 (14)
  • [27] The causal problem of entanglement
    Paul M. Näger
    Synthese, 2016, 193 : 1127 - 1155
  • [28] Entanglement and the Path Integral
    Ken Wharton
    Raylor Liu
    Foundations of Physics, 2023, 53
  • [29] Topological Order and Entanglement
    Hamma, Alioscia
    ADVANCES IN QUANTUM COMPUTATION, 2009, 482 : 219 - 224
  • [30] Introduction to Quantum Entanglement
    Guo, Yuying
    4TH INTERNATIONAL CONFERENCE ON ENERGY SCIENCE AND APPLIED TECHNOLOGY (ESAT 2018), 2019, 2066