Chain Reductions for Multi-signatures and the HBMS Scheme
From MaRDI portal
Publication:6045076
DOI10.1007/978-3-030-92068-5_22zbMath1514.94147OpenAlexW4206504682MaRDI QIDQ6045076
Publication date: 26 May 2023
Published in: Lecture Notes in Computer Science (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/978-3-030-92068-5_22
Related Items (5)
Chopsticks: fork-free two-round multi-signatures from non-interactive assumptions ⋮ Threshold and multi-signature schemes from linear hash functions ⋮ MuSig-L: lattice-based multi-signature with single-round online phase ⋮ \textsf{DualMS}: efficient lattice-based two-round multi-signature with trapdoor-free simulation ⋮ Two-round \(n\)-out-of-\(n\) and multi-signatures and trapdoor commitment from lattices
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Efficient discrete logarithm based multi-signature scheme in the plain public key model
- Efficient signature generation by smart cards
- The one-more-RSA-inversion problems and the security of Chaum's blind signature scheme
- Security arguments for digital signatures and blind signatures
- Compact multi-signatures for smaller blockchains
- The algebraic group model and its applications
- An efficient lattice-based multisignature scheme with applications to bitcoins
- Blind Schnorr signatures and signed ElGamal encryption in the algebraic group model
- Two-round trip Schnorr multi-signatures via delinearized witnesses
- MuSig2: simple two-round Schnorr multi-signatures
- Tighter security for Schnorr identification and signatures: a high-moment forking lemma for \({\varSigma }\)-protocols
- The multi-base discrete logarithm problem: tight reductions and non-rewinding proofs for Schnorr identification and signatures
- Simple Schnorr multi-signatures with applications to bitcoin
- Optimal Security Proofs for Signatures from Identification Schemes
- The Security of Triple Encryption and a Framework for Code-Based Game-Playing Proofs
- Sequential Aggregate Signatures and Multisignatures Without Random Oracles
- Group-oriented (t, n) threshold digital signature scheme and digital multisignature
- Threshold Signatures, Multisignatures and Blind Signatures Based on the Gap-Diffie-Hellman-Group Signature Scheme
- Unrestricted Aggregate Signatures
- Discrete-Log-Based Signatures May Not Be Equivalent to Discrete Log
This page was built for publication: Chain Reductions for Multi-signatures and the HBMS Scheme