利用奇特征的正交几何构作认证码  被引量:1

A Construction of Authentication Codes from Orthogonal Geometry over Finite Fields of Characteristic Not 2

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作  者:赵友蕙[1] 

机构地区:[1]北京信息职业技术学院电子信息系,北京100031

出  处:《首都师范大学学报(自然科学版)》2005年第3期12-16,共5页Journal of Capital Normal University:Natural Science Edition

摘  要:利用特征不为2的有限域上的正交几何构作出一类Cartesian认证码,并且计算了它们的参数.假定信源和编码规则都按等概率分布选取,求出了认证码的成功的模仿攻击概率PI和成功的替换攻击概率PS.作为一个推论,还得到了一些最优的Cartesian认证码.In the present paper a construction of Cartesian authentication codes from orthogonal geometry over finite fields of characteristic not 2 are presented. The size parameters of the codes so constructed are computed. On assuming that both source states and encoding rules are chosen according to a uniform probability distribution, the probabilities P1 and Ps of a successful impersonation attack and a successful substitution attack of these codes are also computed respectively. As a corollary, some optimal Cartesian authentication codes are botained.

关 键 词:认证码 有限域 正交群 子空间 

分 类 号:O157.4[理学—数学]

 

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