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  <title>A Novel Construction of Perfect Strict Avalanche Criterion S-box using Simple Irreducible Polynomials</title>
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 <name type="Personal Name" authority="">
  <namePart>Alamsyah</namePart>
  <role>
   <roleTerm type="text">Primary Author</roleTerm>
  </role>
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  <place>
   <placeTerm type="text">Semarang</placeTerm>
   <publisher>Universitas Negeri Semarang</publisher>
   <dateIssued>2020</dateIssued>
  </place>
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  <languageTerm type="code">e</languageTerm>
  <languageTerm type="text">English</languageTerm>
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  <form authority="gmd">Artikel Jurnal</form>
  <extent>hlm : 10-22</extent>
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  <titleInfo/>
  <title>Scientific Journal of Informatics</title>
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<note>&#13;
Abstract&#13;
&#13;
An irreducible polynomial is one of the main components in building an S-box with an algebraic technique approach. The selection of the precise irreducible polynomial will determine the quality of the S-box produced. One method for determining good S-box quality is strict avalanche criterion will be perfect if it has a value of 0.5. Unfortunately, in previous studies, the strict avalanche criterion value of the S-box produced still did not reach perfect value. In this paper, we will discuss S-box construction using selected irreducible polynomials. This selection is based on the number of elements of the least amount of irreducible polynomials that make it easier to construct S-box construction. There are 17 irreducible polynomials that meet these criteria. The strict avalanche criterion test results show that the irreducible polynomial p17(x) =x8 + x7 + x6 + x + 1 is the best with a perfect SAC value of 0.5. One indicator that a robust S-box is an ideal strict avalanche criterion value of 0.5&#13;
</note>
<note type="statement of responsibility"></note>
<subject authority="">
 <topic>Informatika</topic>
</subject>
<classification>SJI</classification>
<identifier type="isbn">24077658</identifier>
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