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Tightly coupled multi-group threshold secret sharing based on Chinese Remainder Theorem.

, , , and . Discret. Appl. Math., (2019)

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A secure and efficient on-line/off-line group key distribution protocol., , and . Des. Codes Cryptogr., 87 (7): 1601-1620 (2019)Tightly Coupled Secret Sharing and Its Application to Group Authentication., , , , , and . CoRR, (2019)A Novel and Secure Secret Sharing Algorithm Applied to Insecure Networks.. Wirel. Pers. Commun., 115 (2): 1635-1650 (2020)A Universal Secret Sharing Scheme with General Access Structure Based on CRT., , , and . TrustCom/BigDataSE, page 142-148. IEEE, (2018)Threshold quantum secret sharing based on single qubit., , , and . Quantum Inf. Process., 17 (3): 64 (2018)Grouped Secret Sharing Schemes Based on Lagrange Interpolation Polynomials and Chinese Remainder Theorem., , , , and . Secur. Commun. Networks, (2021)Threshold changeable secret sharing with secure secret reconstruction., , , and . Inf. Process. Lett., (2020)Verifiable threshold quantum secret sharing with sequential communication., , , and . Quantum Inf. Process., 17 (11): 310 (2018)Constructing Ideal Secret Sharing Schemes Based on Chinese Remainder Theorem., , , , , and . ASIACRYPT (3), volume 11274 of Lecture Notes in Computer Science, page 310-331. Springer, (2018)Tightly coupled multi-group threshold secret sharing based on Chinese Remainder Theorem., , , and . Discret. Appl. Math., (2019)