Red Hat Training

A Red Hat training course is available for Red Hat Enterprise Linux

A.2. 公開鍵暗号

Public-key cryptography is a cryptographic approach, employed by many cryptographic algorithms and cryptosystems, whose distinguishing characteristic is the use of asymmetric key algorithms instead of or in addition to symmetric key algorithms. Using the techniques of public key-private key cryptography, many methods of protecting communications or authenticating messages formerly unknown have become practical. They do not require a secure initial exchange of one or more secret keys as is required when using symmetric key algorithms. It can also be used to create digital signatures.[8]
Public key cryptography is a fundamental and widely used technology around the world, and is the approach which underlies such Internet standards as Transport Layer Security (TLS) (successor to SSL), PGP and GPG.[9]
The distinguishing technique used in public key cryptography is the use of asymmetric key algorithms, where the key used to encrypt a message is not the same as the key used to decrypt it. Each user has a pair of cryptographic keys — a public key and a private key. The private key is kept secret, whilst the public key may be widely distributed. Messages are encrypted with the recipient's public key and can only be decrypted with the corresponding private key. The keys are related mathematically, but the private key cannot be feasibly (ie, in actual or projected practice) derived from the public key. It was the discovery of such algorithms which revolutionized the practice of cryptography beginning in the middle 1970s.[10]
In contrast, Symmetric-key algorithms, variations of which have been used for some thousands of years, use a single secret key shared by sender and receiver (which must also be kept private, thus accounting for the ambiguity of the common terminology) for both encryption and decryption. To use a symmetric encryption scheme, the sender and receiver must securely share a key in advance.[11]
Because symmetric key algorithms are nearly always much less computationally intensive, it is common to exchange a key using a key-exchange algorithm and transmit data using that key and a symmetric key algorithm. PGP, and the SSL/TLS family of schemes do this, for instance, and are called hybrid cryptosystems in consequence.[12]

A.2.1. Diffie-Hellman

Diffie–Hellman key exchange (D–H) is a cryptographic protocol that allows two parties that have no prior knowledge of each other to jointly establish a shared secret key over an insecure communications channel. This key can then be used to encrypt subsequent communications using a symmetric key cipher.[13]

A.2.1.1. Diffie-Hellman の歴史

The scheme was first published by Whitfield Diffie and Martin Hellman in 1976, although it later emerged that it had been separately invented a few years earlier within GCHQ, the British signals intelligence agency, by Malcolm J. Williamson but was kept classified. In 2002, Hellman suggested the algorithm be called Diffie–Hellman–Merkle key exchange in recognition of Ralph Merkle's contribution to the invention of public-key cryptography (Hellman, 2002).[14]
Although Diffie–Hellman key agreement itself is an anonymous (non-authenticated) key-agreement protocol, it provides the basis for a variety of authenticated protocols, and is used to provide perfect forward secrecy in Transport Layer Security's ephemeral modes (referred to as EDH or DHE depending on the cipher suite).[15]
U.S. Patent 4,200,770, now expired, describes the algorithm and credits Hellman, Diffie, and Merkle as inventors.[16]

A.2.2. RSA

暗号学において、RSA (初めて公に説明した Rivest、Shamir および Adleman の頭文字を表す) は公開鍵暗号のアルゴリズムです。これは、暗号と署名のどちらにも適しているとされる最初のアルゴリズムであり、当初の公開鍵暗号における主要な優位性の 1 つとなってきました。RSA は、電子商取引のプロトコルで広く使用されており、十分な長さの鍵と最新の実装が使用されていることからセキュアであると考えられています。

A.2.3. DSA

DSA (Digital Signature Algorithm) is a standard for digital signatures, a United States federal government standard for digital signatures. DSA is for signatures only and is not an encryption algorithm. [17]

A.2.4. SSL/TLS

トランスポート層セキュリティー (TLS: Transport Layer Security) とその前身である Secure Socket Layer (SSL) は、インターネットなどのネットワーク上の通信に対してセキュリティーを提供する暗号プロトコルです。TLS と SSL は、エンドツーエンドでトランスポート層におけるネットワーク接続のセグメントを暗号化します。
Several versions of the protocols are in widespread use in applications like web browsing, electronic mail, Internet faxing, instant messaging and voice-over-IP (VoIP).[18]

A.2.5. Cramer-Shoup 暗号システム

The Cramer–Shoup system is an asymmetric key encryption algorithm, and was the first efficient scheme proven to be secure against adaptive chosen ciphertext attack using standard cryptographic assumptions. Its security is based on the computational intractability (widely assumed, but not proved) of the decisional Diffie–Hellman assumption. Developed by Ronald Cramer and Victor Shoup in 1998, it is an extension of the ElGamal cryptosystem. In contrast to ElGamal, which is extremely malleable, Cramer–Shoup adds additional elements to ensure non-malleability even against a resourceful attacker. This non-malleability is achieved through the use of a collision-resistant hash function and additional computations, resulting in a ciphertext which is twice as large as in ElGamal.[19]

A.2.6. ElGamal 暗号

In cryptography, the ElGamal encryption system is an asymmetric key encryption algorithm for public-key cryptography which is based on the Diffie-Hellman key agreement. It was described by Taher ElGamal in 1985. ElGamal encryption is used in the free GNU Privacy Guard software, recent versions of PGP, and other cryptosystems.[20]

[8] "Public-key Encryption." Wikipedia. 14 November 2009
[9] "Public-key Encryption." Wikipedia. 14 November 2009
[10] "Public-key Encryption." Wikipedia. 14 November 2009
[11] "Public-key Encryption." Wikipedia. 14 November 2009
[12] "Public-key Encryption." Wikipedia. 14 November 2009
[13] "Diffie-Hellman." Wikipedia. 14 November 2009
[14] "Diffie-Hellman." Wikipedia. 14 November 2009
[15] "Diffie-Hellman." Wikipedia. 14 November 2009
[16] "Diffie-Hellman." Wikipedia. 14 November 2009
[18] "TLS/SSL." Wikipedia. 24 February 2010
[19] "Cramer-Shoup cryptosystem." Wikipedia. 24 February 2010–Shoup_cryptosystem
[20] "ElGamal encryption" Wikipedia. 24 February 2010