期刊
JOURNAL OF COMPUTER AND SYSTEM SCIENCES
卷 120, 期 -, 页码 137-148出版社
ACADEMIC PRESS INC ELSEVIER SCIENCE
DOI: 10.1016/j.jcss.2021.03.008
关键词
Lattice; Proxy re-signature; Private re-signature key; Random oracle model
资金
- National Natural Science Foundation of China (NSFC) [61801133]
- research project of Education Bureau of Guangdong Province [2019KTSCX131]
- research project of Guangzhou University [YK2020007]
- Program for Innovative Research Team in Education Department of Guangdong Province [2015KCXTD014, 2016KCXTD017]
- major collaborative innovation projects of Guangzhou Education Bureau [120161000]
- National Natural Science Foundation for Outstanding Youth Foundation [61722203]
- National Natural Science Foundation of China [U1936218, 61702125, U1936116, 61872109]
- Yangcheng Scholars Research Project of Guangzhou [202032832]
- Guangxi Key Laboratory of Cryptography and Information Security [GCIS201807]
- Collaborative Research Fund (CRF) of RGC, Hong Kong [C1008-16G]
This paper discusses proxy re-signature schemes, introduces different types of schemes, and proposes the first unidirectional infinite-use proxy re-signature scheme and identity-based unidirectional infinite-use proxy re-signature scheme based on lattice, proving their security in the random oracle model.
In a proxy re-signature scheme, a semi-trusted proxy can convert Alice's (also called as delegatee's) signature into Bob's (also called as delegator's) signature on the same message. However, the proxy itself cannot produce any signatures on behalf of either Alice or Bob. There exists some unidirectional one-use and multi-use (a message can be re-signed a polynomial number of times) proxy re-signature schemes. In some scenarios of big data, it is required to design unidirectional infinite-use (a message can be resigned infinite number of times) proxy re-signature schemes. In this paper, we propose the first unidirectional infinite-use proxy re-signature scheme and identity-based unidirectional infinite-use proxy re-signature scheme with private re-signature keys based on lattice and prove that they are secure in the random oracle model. (C) 2021 Elsevier Inc. All rights reserved.
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