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Efficient elliptic curve scalar multiplication algorithms resistant to power analysis

机译:耐功率分析的有效椭圆曲线标量乘法算法

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This paper presents four algorithms for securing elliptic curve scalar multiplication against power analysis. The highest-weight binary form (HBF) of scalars and randomization are applied to resist power analysis. By using a special method to recode the scalars, the proposed algorithms do not suffer from simple power analysis (SPA). With the randomization of the secret scalar or base point, three of the four algorithms are secure against differential power analysis (DPA), refined power analysis (RPA) and zero-value point attacks (ZPA). The countermeasures are also immune to the doubling attack. Fast Shamir's method is used in order to improve the efficiency of parallel scalar multiplication. Compared with previous countermeasures, the new countermeasures achieve higher security and do not impact overall performance. (C) 2007 Elsevier Inc. All rights reserved.
机译:本文提出了四种针对椭圆曲线标量乘法进行功率分析的算法。标量和随机化的最高权重二进制形式(HBF)用于抵抗功率分析。通过使用一种特殊的方法来重新编码标量,所提出的算法不会遭受简单的功率分析(SPA)。通过对秘密标量或基点进行随机化处理,可以确保四种算法中的三种能够抵抗差分功率分析(DPA),精细功率分析(RPA)和零值点攻击(ZPA)。这些对策也不受双重攻击的影响。使用快速Shamir方法是为了提高并行标量乘法的效率。与以前的对策相比,新的对策具有更高的安全性,并且不影响整体性能。 (C)2007 Elsevier Inc.保留所有权利。

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