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关于2-adic整数乘法公式中的T型分拆的算法

Motion on the Algorithm about the T-partitions in the Formula of the Product of 2-adic Intergers
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摘要 p-adic整数乘法公式在T函数的研究中得到了广泛的应用,而p-adic整数的乘法公式的T型分拆是这个公式的关键。给出了关于2-adic整数乘法公式中的T型分拆的算法。 Abstract: The formula of the product of p-adic integers has many applications theory, while the T-partitions are the key point in the formula. In this paper, partitions in the formula of the product of p-adic integers are presented. in the research of T-function several algorithms on the T-partitions in the formula of the product of p-adic integers are presented.
出处 《青岛大学学报(自然科学版)》 CAS 2012年第4期23-26,共4页 Journal of Qingdao University(Natural Science Edition)
关键词 T-拆分 直接后继 复杂度 T-partitions Immediate successor Complexity
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参考文献4

  • 1Xu Kejian , Dai Zhaopeng , Dai Zongduo . The formulas of coefficients of sum and product of p-adic integers with applications to Witt vectors[J]. Acta Arithmetica, 2001,150(4): 361-383.
  • 2Dai Zhaopeng , Liu Zhuojun . The single cycle T-functions[J]. Cryptology ePrint Archive ,2011,62(3): 547.
  • 3A. Klimov, A. Shamir. Cryptographie Applications of T-functions[J]. Selected Areas in Cryptography, 2004 , 300(6):248- 261.
  • 4Zhang Wenying ,Wu Chuan-Kun. The Algebraic Normal Form[J]. Linear Complexity and k-Error Linear Complexity of Single-Cycle T function, 2006, 408(6):391- 401.

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