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S-box Construction of Highly Strict Avalanche Criterion Using Algebraic Technique

机译:利用代数技术构造高度严格的雪崩准则的S盒

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A strong S-box construction will determine the level of data security during the data encryption and decryption processes. One of the methods for S-boxes construction is using algebraic technique. In algebraic technique, S-box construction is built based on the selected irreducible polynomial. In this paper, the construction of S-boxes will be discussed. The constructed S-boxes are S-box1,S-box2, and S-box3 that use three irreducible polynomials i.e. pmbpl(x)=x8+x4+x3+x2+1,p2(x) pmb=x8+x5+x3+x+1, and pmbp3(x)=x8+x5+x3+x2+ respectively. The selection of the irreducible polynomials is based on the computational speed rating of the polynomials. The resulting S-boxes will be tested using strict avalanche criterion, showing that S-box3 is the best S-box with a value of 0.49927compared to S-box1,S-box3, and S-boxes from previous researchers.
机译:强大的S盒结构将确定数据加密和解密过程中的数据安全级别。 S盒构造的一种方法是使用代数技术。在代数技术中,基于所选的不可约多项式建立S盒构造。在本文中,将讨论S盒的构造。构造的S-box是S-box1,S-box2和S-box3,它们使用三个不可约多项式,即\ pmbpl(x)= x 8 + x 4 + x 3 + x 2 + 1,p2(x)\ pmb = x 8 + x 5 + x 3 + x + 1,并且\ pmbp3(x)= x 8 + x 5 + x 3 + x 2 +分别。不可约多项式的选择基于多项式的计算速度额定值。将使用严格的雪崩准则对所得的S-box进行测试,结果表明S-box3是最好的S-box,其值是0.49927,与之前研究人员的S-box1,S-box3和S-box相比。

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