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IEEE P1363
IEEE P1363 is an Institute of Electrical and Electronics Engineers (IEEE) standardization project for public-key cryptography. It includes specifications for:
The chair of the working group as of October 2008 is William Whyte of NTRU Cryptosystems, Inc., who has served since August 2001. Former chairs were Ari Singer, also of NTRU (1999–2001), and Burt Kaliski of RSA Security (1994–1999).
The IEEE Standard Association withdrew all of the 1363 standards except 1363.3-2013 on 7 November 2019.
This specification includes key agreement, signature, and encryption schemes using several mathematical approaches: integer factorization, discrete logarithm, and elliptic curve discrete logarithm.
This document includes a number of password-authenticated key agreement schemes, and a password-authenticated key retrieval scheme.
This standard was published on 15 November 2013. It includes techniques for identity-based encryption, signatures, signcryption, key agreement, and proxy re-encryption, all based on bilinear pairings.
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IEEE P1363
IEEE P1363 is an Institute of Electrical and Electronics Engineers (IEEE) standardization project for public-key cryptography. It includes specifications for:
The chair of the working group as of October 2008 is William Whyte of NTRU Cryptosystems, Inc., who has served since August 2001. Former chairs were Ari Singer, also of NTRU (1999–2001), and Burt Kaliski of RSA Security (1994–1999).
The IEEE Standard Association withdrew all of the 1363 standards except 1363.3-2013 on 7 November 2019.
This specification includes key agreement, signature, and encryption schemes using several mathematical approaches: integer factorization, discrete logarithm, and elliptic curve discrete logarithm.
This document includes a number of password-authenticated key agreement schemes, and a password-authenticated key retrieval scheme.
This standard was published on 15 November 2013. It includes techniques for identity-based encryption, signatures, signcryption, key agreement, and proxy re-encryption, all based on bilinear pairings.