Quantum encryption of superposition states with quantum permutation pad in IBM quantum computers

被引:0
|
作者
Maria Perepechaenko
Randy Kuang
机构
[1] Quantropi Inc.,
来源
EPJ Quantum Technology | 2023年 / 10卷
关键词
Quantum Encryption; Quantum Cryptography; Quantum Circuits; Quantum Information; Quantum-safe Communication; Qiskit; Symmetric encryption; QKD; Symmetric cryptography; QPP; Quantum Communication; Superposition states; IBM Quantum;
D O I
暂无
中图分类号
学科分类号
摘要
We present an implementation of Kuang and Bettenburg’s Quantum Permutation Pad (QPP) used to encrypt superposition states. The project was conducted on currently available IBM quantum systems using the Qiskit development kit. This work extends previously reported implementation of QPP used to encrypt basis states and demonstrates that application of the QPP scheme is not limited to the encryption of basis states. For this implementation, a pad of 56 2-qubit Permutation matrices was used, providing 256 bits of entropy for the QPP algorithm. An image of a cat was used as the plaintext for this experiment. The plaintext was randomized using a classical XOR function prior to the state preparation procedure. To create corresponding superposition states, we applied a novel operator defined in this paper. These superposition states were then encrypted using QPP, with 2-qubit Permutation Operators, producing superposition ciphertext states. Due to the lack of a quantum channel, we omitted the transmission and executed the decryption procedure on the same IBM quantum system. If a quantum channel existed, the superposition ciphertext states could be transmitted as qubits, and be directly decrypted on a different quantum system. We provide a brief discussion of the security, although the focus of the paper remains on the implementation. Previously we have demonstrated QPP operating in both classical and quantum computers, offering an interesting opportunity to bridge the security gap between classical and quantum systems. This work broadens the applicability of QPP for the encryption of basis states as well as superposition states. We believe that quantum encryption schemes that are not limited to basis states will be integral to a secure quantum internet, to reduce vulnerabilities introduced by using two separate algorithms for secure communication between a quantum and a classical computer.
引用
收藏
相关论文
共 50 条
  • [1] Quantum encryption of superposition states with quantum permutation pad in IBM quantum computers
    Perepechaenko, Maria
    Kuang, Randy
    EPJ QUANTUM TECHNOLOGY, 2023, 10 (01)
  • [2] Quantum encryption with quantum permutation pad in IBMQ systems
    Kuang, Randy
    Perepechaenko, Maria
    EPJ QUANTUM TECHNOLOGY, 2022, 9 (01)
  • [3] Quantum encryption with quantum permutation pad in IBMQ systems
    Randy Kuang
    Maria Perepechaenko
    EPJ Quantum Technology, 2022, 9
  • [4] A Permutation Dispatch Circuit Design for Quantum Permutation Pad Symmetric Encryption
    Burge, Iain
    Minh Thong Mai
    Barbeau, Michel
    2024 13TH INTERNATIONAL CONFERENCE ON COMMUNICATIONS, CIRCUITS AND SYSTEMS, ICCCAS 2024, 2024, : 35 - 40
  • [5] Implementation of quantum walks on IBM quantum computers
    Acasiete, F.
    Agostini, F. P.
    Moqadam, J. Khatibi
    Portugal, R.
    QUANTUM INFORMATION PROCESSING, 2020, 19 (12)
  • [6] Implementation of quantum compression on IBM quantum computers
    Matej Pivoluska
    Martin Plesch
    Scientific Reports, 12
  • [7] Implementation of quantum compression on IBM quantum computers
    Pivoluska, Matej
    Plesch, Martin
    SCIENTIFIC REPORTS, 2022, 12 (01)
  • [8] Implementation of quantum walks on IBM quantum computers
    F. Acasiete
    F. P. Agostini
    J. Khatibi Moqadam
    R. Portugal
    Quantum Information Processing, 2020, 19
  • [9] Digital quantum simulation of quantum gravitational entanglement with IBM quantum computers
    Carlos Sabín
    EPJ Quantum Technology, 2023, 10
  • [10] Digital quantum simulation of quantum gravitational entanglement with IBM quantum computers
    Sabin, Carlos
    EPJ QUANTUM TECHNOLOGY, 2023, 10 (01)