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Paillier cryptosystem information


The Paillier cryptosystem, invented by and named after Pascal Paillier in 1999, is a probabilistic asymmetric algorithm for public key cryptography. The problem of computing n-th residue classes is believed to be computationally difficult. The decisional composite residuosity assumption is the intractability hypothesis upon which this cryptosystem is based.

The scheme is an additive homomorphic cryptosystem; this means that, given only the public key and the encryption of and , one can compute the encryption of .

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Paillier cryptosystem

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The Paillier cryptosystem, invented by and named after Pascal Paillier in 1999, is a probabilistic asymmetric algorithm for public key cryptography. The...

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Threshold cryptosystem

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following: Damgård–Jurik cryptosystem DSA ElGamal ECDSA (these are used in protecting Bitcoin wallets) Paillier cryptosystem RSA Schnorr signature Broadcast...

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Homomorphic encryption

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Goldwasser–Micali cryptosystem (unbounded number of exclusive or operations) Benaloh cryptosystem (unbounded number of modular additions) Paillier cryptosystem (unbounded...

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In cryptography, a cryptosystem is a suite of cryptographic algorithms needed to implement a particular security service, such as confidentiality (encryption)...

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free GNU Privacy Guard software, recent versions of PGP, and other cryptosystems. The Digital Signature Algorithm (DSA) is a variant of the ElGamal signature...

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The Rabin cryptosystem is a family of public-key encryption schemes based on a trapdoor function whose security, like that of RSA, is related to the difficulty...

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Benaloh cryptosystem

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The Benaloh Cryptosystem is an extension of the Goldwasser-Micali cryptosystem (GM) created in 1985 by Josh (Cohen) Benaloh. The main improvement of the...

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Decisional composite residuosity assumption

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cryptography. In particular, the assumption is used in the proof of the Paillier cryptosystem. Informally, the DCRA states that given a composite n {\displaystyle...

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Outline of cryptography

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CRYPTREC recommendation Rabin cryptosystem – factoring Rabin-SAEP HIME(R) Paillier cryptosystem Threshold cryptosystem XTR Public key infrastructure X...

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Quotient group

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1 N {\displaystyle N,(1+n)N,(1+n)2N,\;\ldots ,(1+n)n-1N} . The Paillier cryptosystem is based on the conjecture that it is difficult to determine the...

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RSA problem

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developed, it would threaten the current or eventual security of RSA-based cryptosystems—both for public-key encryption and digital signatures. More specifically...

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In cryptography, the McEliece cryptosystem is an asymmetric encryption algorithm developed in 1978 by Robert McEliece. It was the first such scheme to...

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Niederreiter cryptosystem

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In cryptography, the Niederreiter cryptosystem is a variation of the McEliece cryptosystem developed in 1986 by Harald Niederreiter. It applies the same...

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PKCS

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Standard". General Jean-Sébastien Coron, Marc Joye, David Naccache, and Pascal Paillier (2000). "New Attacks on PKCS #1 v1.5 Encryption" (PDF). EUROCRYPT. pp. 369–381...

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Semantic security

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In cryptography, a semantically secure cryptosystem is one where only negligible information about the plaintext can be feasibly extracted from the ciphertext...

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Digital Signature Algorithm

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The Digital Signature Algorithm (DSA) is a public-key cryptosystem and Federal Information Processing Standard for digital signatures, based on the mathematical...

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in the transmission system being able to decrypt it. This asymmetric cryptosystem uses a variant of the learning with errors lattice problem as its basic...

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is needed to decrypt the ciphertext. In formal mathematical terms, a "cryptosystem" is the ordered list of elements of finite possible plaintexts, finite...

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ElGamal signature scheme

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Pointcheval–Stern signature algorithm Taher ElGamal (1985). "A Public-Key Cryptosystem and a Signature Scheme Based on Discrete Logarithms" (PDF). IEEE Transactions...

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