Multi-signatures in the plain public-Key model and a general forking lemma
By Mihir Bellare, Gregory Neven. Conference on Computer and Communications Security, 2006
730 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Computational Theory and Mathematics, Computer Networks and Communications
View Paper: https://www.semanticscholar.org/paper/ff246612ad8665b8a1e65dc975b4dab0a1ed44e0
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Artificial Intelligence
- Iddo Bentov
- Ranjit Kumaresan
- Andrew K. Miller
- Dan Boneh
- Vadim Lyubashevsky
- Gregory Neven
- Manu Drijvers
- Andrew Poelstra
In Computational Theory and Mathematics
- Vadim Lyubashevsky
- Dan Boneh
- Gregory Neven
- Gregory Maxwell
- Pieter Wuille
- Andrew Poelstra
- Manu Drijvers
- Iddo Bentov
In Computer Networks and Communications
- Vadim Lyubashevsky
- Dan Boneh
- Iddo Bentov
- Ranjit Kumaresan
- Andrew K. Miller
- Manu Drijvers
- Gregory Maxwell
- Yannick Seurin
Citations in the corpus
- Instantaneous Decentralized Poker (2017, methodology): “An efficient Schnorr-based multisignature scheme without multiple key generations is given by Bellare and Neven [4], but their scheme relies on a certificate authority.”
- Compact Multi-Signatures for Smaller Blockchains (2018, methodology): “The use of Okamoto signatures avoids the extra round of hashes in the signing protocol of Bellare-Neven [9], but increases the signature size with an additional element in Zq.”
- Privacy-Preserving Public Auditing for Secure Cloud Storage (2013, neutral): “This can be done using the idea in [26].”
- Lattice Signatures Without Trapdoors (2012, methodology): “Once we have a way to reply to signing queries, we use the forking lemma [38, 7] to use the forger’s valid signatures to recover a short vector v such that Av = 0.”
- Simple Schnorr multi-signatures with applications to Bitcoin (2019, methodology): “As in [BN06], our security proof will rely on the following generalized Forking Lemma extending Pointcheval and Stern’s Forking Lemma [PS00] and which does not mention signatures nor forgers and only deals with the outputs of an algorithm A run twice on related inputs.”
- Unidirectional Chosen-Ciphertext Secure Proxy Re-Encryption (2008, neutral): “As discussed in [10], current public key”