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New constructions of resilient functions with strictly almost optimal nonlinearity via non-overlap spectra functionsWei, Yongzhuang ...The design of ▫$n$▫-variable ▫$t$▫-resilient functions with strictly almost optimal (SAO) nonlinearity ▫$(>2^{n-1}-2^\frac{n}{2}$▫, ▫$n$▫ even) appears to be a rather difficult task. The known ... construction methods commonly use a rather large number (exactly ▫$\sum_{i=t+1}^{n/2}\binom{n/2}{i}$▫) of affine subfunctions in ▫$\frac{n}{2}$▫ variables which can induce some algebraic weaknesses, making these functions susceptible to certain types of guess and determine cryptanalysis and dynamic cube attacks. In this paper, the concept of non-overlap spectra functions is introduced, which essentially generalizes the idea of disjoint spectra functions on different variable spaces. Two general methods to obtain a large set of non-overlap spectra functions are given and a new framework for designing infinite classes of resilient functions with SAO nonlinearity is developed based on these. Unlike previous construction methods, our approach employs only a few ▫$n/2$▫-variable affine subfunctions in the design, resulting in a more favourable algebraic structure. It is shown that these new resilient SAO functions properly include all the existing classes of resilient SAO functions as a subclass. Moreover, it is shown that the new class provides a better resistance against (fast) algebraic attacks than the known functions with SAO nonlinearity, and in addition these functions are more robust to guess and determine cryptanalysis and dynamic cube attacks.Source: Information sciences. - ISSN 0020-0255 (Vol. 415-416, 2017, str. 377-396)Type of material - article, component part ; adult, seriousPublish date - 2017Language - englishCOBISS.SI-ID - 18070105
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| Wei, Yongzhuang | ![]() |
| Pašalić, Enes | 27777 |
| Zhang, Fengrong | ![]() |
| Wu, Wenling | ![]() |
| Wang, Cheng-xiang | ![]() |
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