STUDY ON THE VERIFICATION OF CRYPTOGRAPHIC PROTOCOLS BASED ON LOGIC
STUDY ON THE VERIFICATION OF CRYPTOGRAPHIC PROTOCOLS BASED ON LOGIC
批准号:
07650413
负责人:
KUROSAWA Kaoru
金额:
$1.6万
依托单位国家:
日本
项目类别:
Grant-in-Aid for Scientific Research (C)
财政年份:
1995
资助国家:
日本
项目状态:
已结题
起止时间:
1995 至 1997
中文摘要
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英文摘要
This paper shows a new aspect of BAN logic for insecure protocols. That is, we show formulas which some insecure protocols will satisfy. This enables us to identify flaws in insecure protocols systematically. Consider a protocol in which P sends X to Q,where X may be a secret or a secret key. We first show that a protocol suffers from an impersonation attack ifP believes P sees X (]SY.reverse left half-bracket.[)P believes Q says Xis derived. Intuitively, this formula means that there is a possibility that P receives X which Q did not send. This is an impersonation attack where an enemy sends X to P by impersonating Q.Unfortunately, we do not have an inference rule which can derive this formula. We therefore show another formula which can have an inference rule for it. That is, we show that a protocol suffers from an impersonation attack or a replay attack ifP believes P sees X (]SY.reverse left half-bracket.[)P believes Q says X for the first timeis derived, whereP says X for the first time * fresh (X) P says X.Next, since the BAN logic does not have an inference rule which can derive this formula, we present a new inference rule such as follows.P believes Q said X (]SY.reverse left half-bracket.[)P believes fresh (X)(]SY.reverse left half-bracket.[)P believes Q says X for the first timeThis is a reasonable inference rule because we prove its soundness.That is, we prove that this rule is true under the semantics of Abadi and Tuttle. Finally, we apply our new inference rule to the Andrew Square RPC Handshake protocol and show how our (second) formula is derived. Then our theorem tells us that the protocol has an impersonation attack or a replay attack. Actually, it is known that it suffers from a replay attack. We also show that our second formula is more powerful than our first formula.Future work will be to generalize our approach to Spi calculus.
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黒沢、景山: "New bound for affere resolvalle designs and its ayylication to acthentication codes" Proc. of COCOON '95. Lecture Notes in Conyeter science Springer Verlag. LNCS302. 292-302 (1995)
Kurosawa, Kageyama:“新的 affere resolvalle 设计及其对验证代码的处理”Proc. of COCOON 95,Conyeter science Springer Verlag 292-302 (1995)。
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黒沢、尾花: "Combiratorial boeends for aultentication codes with arbitration" Proc. of Eurocrypt' 95. Lecture Notes in Conyeter science, Springer Verlag. LMCS921. 289-300 (1995)
Kurosawa, Obana:“带有仲裁的错误代码的组合”Proc. of Eurocrypt 95。Conyeter science 讲义,Springer Verlag 289-300 (1995)。
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尾形・黒沢,高谷: "(k,n)閾値匿名通信路とその応用" 1997年暗号と情報セキュリティシンポジウム SCIS97講演論文集. SCIS97 27F. (1997)
Ogata、Kurosawa、Takatani:“(k,n) 阈值匿名通信通道及其应用”1997 年密码学和信息安全研讨会 SCIS97 论文集 (1997)。
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朱、黒沢、辻井: "Authentication codes based on association schemes" 電子情報通信学会論文誌. E79-A No.1. 126-130 (1996)
Shu、Kurosawa、Tsujii:“基于关联方案的验证码”,电子、信息和通信工程师学会汇刊 E79-A No.1 (1996)。
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尾形・黒沢: "Optimum Secret Sharing Scheme Secure against Cheating" EUROCRYPT'96,Lecture Notes in Computer Science,Springer-Verlag. LNCS1070. 200-211 (1996)
Ogata 和 Kurosawa:“防止作弊的最佳秘密共享方案”EUROCRYPT96,计算机科学讲义,Springer-Verlag 200-211 (1996)。
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