Editing Digital signature (section)

==Some digital signature algorithms==
* [[RSA (algorithm)|RSA]]
* [[Digital Signature Algorithm|DSA]]
* [[Elliptic Curve Digital Signature Algorithm|ECDSA]]
* [[EdDSA]]
* RSA with [[Secure Hash Algorithm|SHA]]
* ECDSA with SHA<ref name="4zta8">RFC 5758</ref>
* [[ElGamal signature scheme]] as the predecessor to DSA, and variants [[Schnorr signature]] and [[Pointcheval–Stern signature algorithm]]
* [[Rabin signature algorithm]]
* [[Pairing]]-based schemes such as [[Boneh–Lynn–Shacham|BLS]]
* CRYSTALS-Dilithium, a [[Post-quantum cryptography|quantum-resistant scheme]] based on [[Learning with errors|LWE]] in [[Lattice-based cryptography|lattices]]
* [[Falcon (signature scheme)|Falcon]], a [[Post-quantum cryptography|quantum-resistant scheme]] based on [[Closest vector problem|CVP]] in [[Lattice-based cryptography|lattices]]
* SPHINCS+, a [[Post-quantum cryptography|quantum-resistant scheme]] based on [[Hash function|hash functions]]
* [[Undeniable signature]]s
* {{ill|Aggregate signature|ru|Множественная подпись}} – a signature scheme that supports aggregation: Given n signatures on n messages from n users, it is possible to aggregate all these signatures into a single signature whose size is constant in the number of users. This single signature will convince the verifier that the n users did indeed sign the n original messages. A scheme by [[Mihir Bellare]] and [[Gregory Neven]] may be used with [[Bitcoin]].<ref name="DdBGf">{{cite web|title=Technology roadmap – Schnorr signatures and signature aggregation|url=https://bitcoincore.org/en/2017/03/23/schnorr-signature-aggregation/|website=bitcoincore.org|publisher=Bitcoin Core|access-date=1 April 2018|language=en|date=23 March 2017|archive-date=24 March 2018|archive-url=https://web.archive.org/web/20180324211259/https://bitcoincore.org/en/2017/03/23/schnorr-signature-aggregation/|url-status=live}}</ref>
* [[Signatures with efficient protocols]] – are signature schemes that facilitate efficient cryptographic protocols such as [[zero-knowledge proofs]] or [[secure computation]].