TY - GEN
T1 - Efficient Private Set Intersection Cardinality Protocol in the Reverse Unbalanced Setting
AU - Li, Hanyu
AU - Gao, Ying
N1 - Publisher Copyright:
© 2022, The Author(s), under exclusive license to Springer Nature Switzerland AG.
PY - 2022
Y1 - 2022
N2 - Private set intersection cardinality (PSI-CA) is a variant of private set intersection (PSI) that allows two parties, the sender and the receiver, to compute the cardinality of the intersection without leaking anything more to the other party. It’s one of the best-studied applications of secure computation, and many PSI-CA protocols in balanced or unbalanced scenarios have been proposed. Generally, unbalanced scenario means that the private set size of the receiver is significantly smaller than that of the sender. This paper mainly focuses on a new scenario in which the receiver’s set size (client) is much larger than that of the sender (server) called the reverse unbalanced scenario. We study PSI-CA protocols that are secure against semi-honest adversaries, using the Hash-Prefix filter to effectively reduce the computation and communication overhead. We greatly optimize the previous unbalanced PSI-CA protocol and construct a reverse unbalanced PSI-CA protocol. In addition, we introduce private information retrieval (PIR) to resist the privacy leakage of the Hash-Prefix filter. By implementing all protocols on the same platform, we compare the protocols’ performance theoretically and experimentally. Combined with the Cuckoo filter, elliptic curve and multi-threading, the computational and communication efficiency of our protocol is 26.87 × and 8.48 × higher than the existing unbalanced PSI-CA protocols. By setting sets with significant differences in size, we also prove the feasibility of our protocol in anonymous identity authentication.
AB - Private set intersection cardinality (PSI-CA) is a variant of private set intersection (PSI) that allows two parties, the sender and the receiver, to compute the cardinality of the intersection without leaking anything more to the other party. It’s one of the best-studied applications of secure computation, and many PSI-CA protocols in balanced or unbalanced scenarios have been proposed. Generally, unbalanced scenario means that the private set size of the receiver is significantly smaller than that of the sender. This paper mainly focuses on a new scenario in which the receiver’s set size (client) is much larger than that of the sender (server) called the reverse unbalanced scenario. We study PSI-CA protocols that are secure against semi-honest adversaries, using the Hash-Prefix filter to effectively reduce the computation and communication overhead. We greatly optimize the previous unbalanced PSI-CA protocol and construct a reverse unbalanced PSI-CA protocol. In addition, we introduce private information retrieval (PIR) to resist the privacy leakage of the Hash-Prefix filter. By implementing all protocols on the same platform, we compare the protocols’ performance theoretically and experimentally. Combined with the Cuckoo filter, elliptic curve and multi-threading, the computational and communication efficiency of our protocol is 26.87 × and 8.48 × higher than the existing unbalanced PSI-CA protocols. By setting sets with significant differences in size, we also prove the feasibility of our protocol in anonymous identity authentication.
KW - Cuckoo filter
KW - Hash-prefix filter
KW - Private information retrieval
KW - Private set intersection cardinality
KW - Reverse unbalanced scenario
UR - https://www.scopus.com/pages/publications/85145251101
U2 - 10.1007/978-3-031-22390-7_2
DO - 10.1007/978-3-031-22390-7_2
M3 - 会议稿件
AN - SCOPUS:85145251101
SN - 9783031223891
T3 - Lecture Notes in Computer Science
SP - 20
EP - 39
BT - Information Security - 25th International Conference, ISC 2022, Proceedings
A2 - Susilo, Willy
A2 - Guo, Fuchun
A2 - Zhang, Yudi
A2 - Chen, Xiaofeng
A2 - Intan, Rolly
PB - Springer Science and Business Media Deutschland GmbH
T2 - 25th Information Security Conference, ISC 2022
Y2 - 18 December 2022 through 22 December 2022
ER -