[1] Chaum D, Rivest R L, Sherman A T et al. Blind signatures for untraceable payments[C]∥, 199-203(1982).
[2] Maitland G, Boyd C. Fair electronic cash based on a group signature scheme[M]. ∥Qing S H, Okamoto T, Zhou J Y, et al. Information and communications security. Lecture notes in computer science. Heidelberg: Springer, 2229, 461-465(2001).
[3] Canard S, Traoré J. On fair E-cash systems based on group signature schemes[M]. ∥Naini R S, Seberry J. Information security and privacy. Lecture notes in computer science. Heidelberg: Springer, 2727, 237-248(2003).
[4] Wen X J. An E-payment system based on quantum group signature[J]. Physica Scripta, 82, 065403(2010).
[5] Wen X J, Chen Y Z, Fang J B et al. An inter-bank E-payment protocol based on quantum proxy blind signature[J]. Quantum Information Processing, 12, 549-558(2013).
[6] Cai X Q, Wei C Y. Cryptanalysis of an inter-bank E-payment protocol based on quantum proxy blind signature[J]. Quantum Information Processing, 12, 1651-1657(2013).
[7] Niu X F, Zhang J Z, Xie S C et al. A practical E-payment protocol based on quantum multi-proxy blind signature[J]. Communications in Theoretical Physics, 70, 529-533(2018).
[8] Zhang J L, Hu M S, Jia Z J et al. A novel E-payment protocol implented by blockchain and quantum signature[J]. International Journal of Theoretical Physics, 58, 1315-1325(2019). http://link.springer.com/article/10.1007/s10773-019-04024-8
[9] Xie S C, Niu X F, Zhang J Z et al. An improved quantum E-payment system[J]. International Journal of Theoretical Physics, 59, 445-453(2020). http://link.springer.com/article/10.1007/s10773-019-04338-7
[10] Li Y H, Li X L, Nie L P et al. Controlled quantum secure direct communication by using a five-atom cluster state in cavity QED[J]. International Journal of Theoretical Physics, 54, 3728-3732(2015).
[11] Zhang J L, Zhang J Z, Xie S C et al. Improvement of a quantum proxy blind signature scheme[J]. International Journal of Theoretical Physics, 57, 1612-1621(2018).
[12] Bennett C H, Wiesner S J. Communication via one- and two-particle operators on Einstein-Podolsky-Rosen states[J]. Physical Review Letters, 69, 2881-2884(1992). http://www.ncbi.nlm.nih.gov/pubmed/10046665
[13] Wang T Y, Ma J F, Cai X Q et al. The postprocessing of quantum digital signatures[J]. Quantum Information Processing, 16, 19(2017).
[14] Niu X F, Zhang J Z, Xie S C et al. A practical E-payment protocol based on quantum multi-proxy blind signature[J]. Communications in Theoretical Physics, 70, 529-533(2018).
[15] Su H Y. Simple analysis of security of the BB84 quantum key distribution protocol[J]. Quantum Information Processing, 19, 169(2020).
[16] Lo H K, Chau H F, Ardehali M et al. Efficient quantum key distribution scheme and a proof of its unconditional security[J]. Journal of Cryptology, 18, 133-165(2005).
[17] Inamori H, Lütkenhaus N, Mayers D et al. Unconditional security of practical quantum key distribution[J]. The European Physical Journal D, 41, 599-627(2007).
[18] He Y F, Zhao Y K, Guo J R et al. Statistical fluctuation analysis of quantum key distribution protocols based on heralded pair coherent state[J]. Acta Optica Sinica, 40, 0727002(2020).
[19] He Y F, Li C Y, Guo J R et al. Passive measurement-device-independent quantum key distribution based on heralded pair coherent states[J]. Chinese Journal of Lasers, 47, 0912002(2020).
[20] He Y F, Guo J R, Li C Y et al. Fluctuation analysis of key distribution protocol based on heralded single-photon source and orbital angular momentum[J]. Chinese Journal of Lasers, 47, 0412001(2020).
[21] He Y F. Two-party quantum key agreement protocols based on four-particle entangled states[J]. Journal of University of Electronic Science and Technology of China, 46, 340-345(2017).