ANSI X9.42-2003 Public Key Cryptography for the Financial Services Agreement of Symmetric Keys Using Discrete Logarithm Cryptography《金融业务的公开密钥加密 使用离散对数密码术的对称密码协议》.pdf
《ANSI X9.42-2003 Public Key Cryptography for the Financial Services Agreement of Symmetric Keys Using Discrete Logarithm Cryptography《金融业务的公开密钥加密 使用离散对数密码术的对称密码协议》.pdf》由会员分享,可在线阅读,更多相关《ANSI X9.42-2003 Public Key Cryptography for the Financial Services Agreement of Symmetric Keys Using Discrete Logarithm Cryptography《金融业务的公开密钥加密 使用离散对数密码术的对称密码协议》.pdf(136页珍藏版)》请在麦多课文档分享上搜索。
1、 ASC X9, Inc. 2003 All rights reserved American National Standard for Financial Services X9.422003 Public Key Cryptography for the Financial Services Industry: Agreement of Symmetric Keys Using Discrete Logarithm Cryptography Accredited Standards Committee X9, Incorporated Financial Industry Standar
2、ds Date Approved: November 19, 2003 American National Standards Institute Copyright American National Standards Institute Provided by IHS under license with ANSINot for ResaleNo reproduction or networking permitted without license from IHS-,-,- ASC X9, Inc. 2003 All rights reserved Copyright America
3、n National Standards Institute Provided by IHS under license with ANSINot for ResaleNo reproduction or networking permitted without license from IHS-,-,-Copyright American National Standards Institute Provided by IHS under license with ANSINot for ResaleNo reproduction or networking permitted withou
4、t license from IHS-,-,-ANS X9.422003 ii ASC X9, Inc. 2003 All rights reserved Contents 1 SCOPE.1 2 NORMATIVE REFERENCES .1 3 DEFINITIONS.2 4. SYMBOLS AND ABBREVIATIONS 7 4.1 SYMBOLS 7 4.2 ABBREVIATIONS 9 5. ORGANIZATION 9 6. APPLICATION .10 7. BASIC ALGORITHMS, FUNCTIONS, AND CONVERS ION RULES .11 7
5、.1 DOMAIN PARAMETER GENERATION 11 7.2 DOMAIN PARAMETER VALIDATION. 12 7.3 PRIVATE/PUBLIC KEY GENERATION 12 7.4 PUBLIC KEY VALIDATION 13 7.5 CALCULATION OF SHARED SECRET ELEMENTS 14 7.5.1 Diffie-Hellman Algorithm14 7.5.2 MQV Algorithm.15 7.6 DATA CONVERSION RULES 18 7.6.1 Integer-to-Bit-String Conver
6、sion18 7.6.2 Bit-String-to-Integer Conversion18 7.6.3 Integer-to-Octet-String Conversion.18 7.6.4 Octet-String-to-Integer Conversion.19 7.7 KEY DERIVATION FROM A SHARED SECRET VALUE 19 7.7.1 Key Derivation Function Based on ASN.120 7.7.2 Key Derivation Function Based on Concatenation.21 7.8 MAC COMP
7、UTATION 23 7.9 ANS X9.42 IMPLEMENTATION VALIDATION. 23 8 KEY AGREEMENT SCHEMES .24 8.1 KEY AGREEMENT USING THE DIFFIE-HELLMAN ALGORITHM. 24 8.1.1 dhStatic.24 8.1.2 dhEphem.26 8.1.3 dhOneFlow.28 8.1.4 dhHybrid1.29 8.1.5 dhHybrid2.32 8.1.6 dhHybridOneFlow34 8.2 KEY AGREEMENT USING THE MQV ALGORITHM. 3
8、6 8.2.1 MQV2 Interactive Form of the MQV Algorithm36 8.2.2 MQV1 Store and Forward Form of the MQV Algorithm38 Copyright American National Standards Institute Provided by IHS under license with ANSINot for ResaleNo reproduction or networking permitted without license from IHS-,-,-ANS X9.422003 ASC X9
9、, Inc. 2003 All rights reserved iiiANNEX A (NORMATIVE) PARAMETER SYNTAX AND ENCODING RULES .41 A.1 FINITE FIELD SYNTAX 41 A.2 PARAMETER SYNTAX. 42 A.2.1 Domain Parameters43 A.2.2 Scheme Parameters.44 A.3 PUBLIC KEY SYNTAX 45 A.4 SCHEME SYNTAX. 47 A.4.1 dhStatic.48 A.4.2 dhEphem.48 A.4.3 dhOneFlow.49
10、 A.4.4 dhHybrid1.49 A.4.5 dhHybrid2.49 A.4.6 dhHybridOneFlow49 A.4.7 MQV2 50 A.4.8 MQV1 50 A.4.9 Key Agreement Object Sets .50 A.5 KEY DERIVATION SYNTAX 51 A.6 MAC FOR ANS X9.42 IMPLEMENTATION VALIDATION 52 A.7 ASN.1 MODULE 52 ANNEX B (NORMATIVE) DOMAIN PARAMETER GENERATION.60 B.1 GENERATION OF PRIM
11、E MODULI 60 B.1.1 Probabilistic Primality Test 60 B.1.2 Generation of Primes .62 B.1.3 Validation of Primes .64 B.2 SELECTION OF A GENERATOR FOR Q-ORDER SUBGROUP 66 B.3 JACOBI SYMBOL ALGORIT HM (REVISED) 66 ANNEX C (NORMATIVE) PSEUDO-RANDOM NUMBER GENERATOR.69 C.1 PSEUDO-RANDOM NUMBER GENERATOR BASE
12、D ON G(T, C) . 69 C.2 PSEUDO-RANDOM NUMBER GENERATOR USING THE TDEA . 70 ANNEX D (INFORMATIVE) CALCULATION EXAMPLES 72 D.1 GENERATION OF DOMAIN PARAMETERS. 72 D.1.1 Static-Key Domain Parameters (1024-bit prime)72 D.1.2 Ephemeral-Key Domain Parameters (1024-bit prime)73 D.2 GENERATION OF PRIVATE/PUBL
13、IC KEYS. 74 D.2.1 Ephemeral Private keys for U and V .74 D.2.2 Static Private and Public Keys for U and V .74 D.3 SHARED SECRET VALUE CALCULATION USING DIFFIE-HELLMAN ALGORITHM. 75 D.3.1 dhStatic.75 D.3.2 dhEphem.76 D.3.3 dhOneFlow.77 D.3.4 dhHybrid1.78 D.3.5 dhHybrid2.79 D.3.6 dhHybridOneFlow81 D.4
14、 SHARED SECRET VALUE CALCULATIONS USING MQV ALGORITHM 82 D.4.1 MQV2 Interactive Form .82 D.4.2 MQV1 Store and Forward Form.87 D.5 KEY DERIVATION FUNCTION. 90 D.5.1 Examples of the Key Derivation function Based on Concatenation.90 Copyright American National Standards Institute Provided by IHS under
15、license with ANSINot for ResaleNo reproduction or networking permitted without license from IHS-,-,-ANS X9.422003 iv ASC X9, Inc. 2003 All rights reserved D.5.2 Example of the Derivation Function Based on ASN.1 - Single Invocation Where Keys are Generated for One Purpose 95 D.6 MAC COMPUTATION 97 AN
16、NEX E (INFORMATIVE) SECURITY CONSIDERATIONS . 100 E.1 SECURITY OF THE DISCRETE LOGARITHM PROBLEM IN GF(P)* 100 E.1.1 Discrete Logarithm Problem and Key Agreement . 100 E.1.2 Complexity of the Discrete Logarithm Problem. 100 E.1.3 Expense of Solving the Discrete Logarithm Problem 101 E.1.4 Relative S
17、ecurity Strength and Appropriate Key Lengths. 102 E.2 SECURITY OF KEY AGREEMENT SCHEMES104 E.2.1 Man-in-the-Middle-Attack 104 E.2.2 Small Subgroup Attacks on Invalid Public Keys. 105 E.2.3 Security Attributes of the Schemes in this Standard. 105 E.3 GUIDELINES ON SELECTING AN ANS X9.42 KEY AGREEMENT
18、 SCHEME.108 E.4 GENERAL SECURITY CONSIDERATIONS.111 E.4.1 Setup Negotiation. 111 E.4.2 Private/Public Key Management. 111 E.4.3 Parameter Management 112 E.4.4 Generation of Public and Private Keys 112 ANNEX F (INFORMATIVE) SUMMARY OF CHANGES FROM ANS X9.422001 114 F.1 TECHNICAL ISSUES114 F.1.1 Range
19、 of bases in Miller-Rabin test 114 F.1.2 Perfect squares in Lucas test 114 F.1.3 Discriminants with Jacobi symbol 0 in Lucas test. 114 F.1.4 Errors in the Jacobi symbol algorithm. 114 F.2 EDITORIAL ISSUES.115 F.2.1 Lucas-Lehmer vs. Lucas 115 F.2.2 Reference for combining Miller-Rabin and Lucas tests
20、 115 F.2.3 Binary expansion 115 F.2.4 Inconsistent notation in the Lucas test. 115 F.2.5 Modular division in Lucas test. 115 ANNEX G (INFORMATIVE) REFERENCES 116 Copyright American National Standards Institute Provided by IHS under license with ANSINot for ResaleNo reproduction or networking permitt
21、ed without license from IHS-,-,-ANS X9.422003 ASC X9, Inc. 2003 All rights reserved vTables Table 1 Key Agreement Scheme dhStatic 25 Table 2 Key Agreement Scheme dhEphem. 27 Table 3 Key Agreement Scheme dhOneFlow . 29 Table 4 Key Agreement Scheme dhHybrid1 31 Table 5 Key Agreement Scheme dhHybrid2 3
22、3 Table 6 Key Agreement Scheme dhHybridOneFlow. 35 Table 7 Key Agreement Scheme MQV2 38 Table 8 Key Agreement Scheme MQV1 40 Table E.1 Complexity of Attacks on Cryptographic Algorithms .103 Table E.2 Approximate Equivalence of Keys In Bits To Known Best General Attacks .104 Table E.3 Attributes Prov
23、ided by Key Agreement Schemes 107 Copyright American National Standards Institute Provided by IHS under license with ANSINot for ResaleNo reproduction or networking permitted without license from IHS-,-,-ANS X9.422003 vi ASC X9, Inc. 2003 All rights reserved Forward Approval of an American National
24、Standard requires verification by ANSI that the requirements for due process, consensus, and other criteria for approval have been met by the standards developer. Consensus is established when, in the judgment of the ANSI Board of Standards Review, substantial agreement has been reached by directly
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