Subgroup membership testing on elliptic curves via the Tate pairing
Author:
Publisher
Springer Science and Business Media LLC
Subject
Computer Networks and Communications,Software
Link
https://link.springer.com/content/pdf/10.1007/s13389-022-00296-9.pdf
Reference38 articles.
1. Bernstein, D.J., Birkner, P., Joye, M., Lange, T., Peters, C.: Twisted Edwards curves. Progress in Cryptology - AFRICACRYPT 2008, LNCS 5023, Springer, Berlin, Heidelberg, pp. 389–405 (2008)
2. Chen, L., Moody, D., Regenscheid, A., Randall, K.: Recommendations for discrete logarithm-based cryptography: Elliptic curve domain parameters (Draft NIST special publication 800-186) https://csrc.nist.gov/publications/detail/sp/800-186/draft (2019)
3. Bernstein, D.J., Curve25519: New Diffie-Hellman speed records Yung M., Dodis Y., Kiayias A., Malkin T. Public Key Cryptography - PKC 2006, LNCS 3958, Springer, Berlin, Heidelberg, pp. 207–228 (2006)
4. Hamburg, M.: Ed448-Goldilocks, a new elliptic curve https://eprint.iacr.org/2015/625 (2015)
5. Galbraith, S.D.: Mathematics of public key cryptography New York Cambridge University Press (2012)
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1. Correction to: Subgroup membership testing on elliptic curves via the Tate pairing;Journal of Cryptographic Engineering;2023-08-17
2. Subgroup membership testing on elliptic curves via the Tate pairing;Journal of Cryptographic Engineering;2022-09-02
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