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표제지 = 0,1,3

Contents = i,4,5

List of Tables = vi,9,2

List of Figures =viii,11,2

1 Introduction = 1,13,7

1.1 Outline = 7,19,6

2 Nominative Signatures = 13,25,5

2.1 Definitions = 17,29,3

2.1.1 The formal definition of nominative signatures = 19,31,3

2.2 The zero-knowledge scheme = 22,34,1

2.2.1 Cryptographic setting = 22,34,1

2.2.2 Signing and verifying between nominator and nominee = 23,35,2

2.2.3 Confirmation between nominee and the third party = 24,36,5

2.3 Summary = 28,40,3

3 Proxy Signatures = 31,43,5

3.1 Definitions = 35,47,3

3.2 Mambo's scheme for partial delegation = 37,49,3

3.3 Proposed schemes widely applicable to schemes based on the discrete logarithm problem = 39,51,1

3.3.1 Proxy signatures for partial delegation with warrant = 39,51,7

3.3.2 Threshold proxy signatures = 46,58,6

3.4 Summary = 51,63,2

4 Convertible Group Signatures = 53,65,5

4.1 Definitions = 57,69,2

4.2 Park et al.'s non-interactive group signature scheme = 59,71,1

4.2.1 Mathematical background = 59,71,4

4.2.2 Non-interactive group signature scheme = 62,74,6

4.3 First convertible group signature scheme = 67,79,1

4.3.1 The Scheme = 68,80,4

4.3.2 Conversion of signautres = 71,83,2

4.4 Second convertible group signature scheme = 73,85,2

4.5 Summary = 75,87,2

5 Equivocally Verifiable Encryptions and ID-based Group Signatures = 77,89,1

5.1 Definitions = 78,90,2

5.1.1 Applications = 79,91,1

5.2 EVE of e-th roots = 79,91,1

5.2.1 Schoenmaker's protocol = 79,91,2

5.2.2 The encryption scheme using Schoenmaker's protocol = 80,92,5

5.3 ID-based group signature using EVE = 84,96,5

5.4 Summary = 88,100,1

6 Group Signatures for Hierarchical Multigroups = 89,101,3

6.1 Requirements and models = 91,103,3

6.2 Registration and participation = 93,105,2

6.2.1 Registration = 94,106,4

6.2.2 Participation = 97,109,4

6.3 Group signatures for hierarchical multigroups = 100,112,5

6.4 Summary = 104,116,1

7 Group Signatures with Observers = 105,117,3

7.1 Definitions = 107,119,3

7.2 Conceptual model = 109,121,5

7.2.1 Security = 113,125,2

7.3 Summary ＆ Future Work = 114,126,3

8 Verifiable Self-Certified Public Keys = 117,129,4

8.1 Girault's self-certified public keys = 120,132,2

8.2 Verifiable self-certified public keys = 121,133,2

8.2.1 A scheme using RSA digital signature scheme = 122,134,4

8.2.2 A scheme using Schnorr digital signature scheme = 126,138,4

8.2.3 Comparison among different types of witnesses = 129,141,2

8.3 Pseudonymous self-certified keys = 131,143,4

8.4 Summary = 135,147,2

9 One-Time Self-Certified Public Keys = 137,149,2

9.1 Overview of Lim's Works using One-Time Self-Certified Keys = 139,151,1

9.1.1 GQ-like Scheme (case : n = p·q) = 139,151,2

9.1.2 Schnorr-like Scheme (case : n = p·q = (2kp' + 1)·(2kq' + 1)) = 140,152,2

9.1.3 Schnorr-like Scheme (case : server-aided verification (n = p·q)) = 141,153,2

9.2 Cryptanalysis on Lim's Methods = 142,154,1

9.2.1 On GQ-like Scheme = 142,154,3

9.2.2 On Schnorr-like Scheme (1) = 145,157,1

9.2.3 On Schnorr-like Scheme (2) = 146,158,1

9.3 Another Method for Attaining One-Time Self-Certified Public Keys = 147,159,1

9.3.1 Immunizing GQ-like Scheme = 148,160,1

9.3.2 Immunizing Schnorr-like Scheme = 148,160,2

9.3.3 Immunizing Server(Prover/Signer)-Aided Schnorr-like Scheme = 150,162,1

9.4 Summary = 151,163,2

10 Conclusion = 153,165,20

A. Seung-Joo Kim's Publications and Communications = 173,185,1

A.1 Publications in English = 173,185,4

A.2 Publications in Korean = 176,188,7

A.3 Articles = 182,194,1

A.4 Patents ＆ Program Registrations = 182,194,3

B. Seung-Joo Kim's Projects = 185,197,4

Abstract = 189,201,4

국문초록 = 193,205,4

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