Quantum protocols for secure multi-party summation
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Publication:2100807
DOI10.1007/S11128-018-2141-1zbMath1504.94214OpenAlexW2939016629WikidataQ127990424 ScholiaQ127990424MaRDI QIDQ2100807
FuSheng Wu, Huanguo Zhang, JianWei Jia, Houzhen Wang, Zhao-Xu Ji, WanQing Wu
Publication date: 25 November 2022
Published in: Quantum Information Processing (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s11128-018-2141-1
Related Items (18)
Cryptanalysis and improvement of three-party semi-quantum summation using single photons ⋮ Three-party secure semiquantum summation without entanglement among quantum user and classical users ⋮ Entanglement swapping for Bell states and Greenberger-Horne-Zeilinger states in qubit systems ⋮ The complete new solutions to the blind millionaires' problem in \(d\)-dimensional quantum system ⋮ Improvements on: ``Secure multi-party quantum summation based on quantum Fourier transform ⋮ Multi-party quantum private information comparison based on nonlocal orthogonal product states ⋮ Quantum secure multi-party summation based on entanglement swapping ⋮ Quantum privacy-preserving two-party circle intersection protocol based on phase-encoded query ⋮ Quantum summation using \(d\)-level entanglement swapping ⋮ Quantum secure multi-party summation protocol based on blind matrix and quantum Fourier transform ⋮ Improvement of quantum protocols for secure multi-party summation ⋮ Cryptanalysis and improvement of several quantum private comparison protocols ⋮ Quantum secure multiparty summation based on the phase shifting operation of \(d\)-level quantum system and its application ⋮ Secure three-party semi-quantum summation using single photons ⋮ Two-party quantum private comparison protocol with maximally entangled seven-qubit state ⋮ Cryptanalysis of secure multiparty quantum summation ⋮ A lightweight three-user secure quantum summation protocol without a third party based on single-particle states ⋮ Two-party secure semiquantum summation against the collective-dephasing noise
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- Quantum algorithm to find invariant linear structure of \(MD\) hash functions
- Polynomial-time quantum algorithms for finding the linear structures of Boolean function
- Quantum secret sharing
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