Tables: Difference between revisions

From Boolean
Jump to navigation Jump to search
No edit summary
No edit summary
Line 1: Line 1:
== Known instances of APN functions over <math>\mathbb{F}_{2^n}</math> ==
== Known instances of APN functions over <math>\mathbb{F}_{2^n}</math> ==
* [[Known infinite families of APN power functions over GF(2^n)]]
* [[Known infinite families of APN power functions over GF(2^n)]]
* Known inifinte families of quadratic APN polynomials over <math>\mathbb{F}_{2^n}</math>
* [[Known inifinte families of quadratic APN polynomials over GF(2^n)]]
* Known switching classes of APN functions over <math>\mathbb{F}_{2^n}</math> for <math>n = 5,6,7,8</math>
* Known switching classes of APN functions over <math>\mathbb{F}_{2^n}</math> for <math>n = 5,6,7,8</math>
* CCZ-inequivalent APN functions from the known APN classes over <math>\mathbb{F}_{2^n}</math> for <math>6 \le n \le 11</math>
* CCZ-inequivalent APN functions from the known APN classes over <math>\mathbb{F}_{2^n}</math> for <math>6 \le n \le 11</math>
* Classification of Quadratic APN Trinomials, Quadrinomials, Pentanomials and Hexanomials with coefficients in <math>\mathbb{F}_2</math> CCZ-inequivalent to the infinite monomial families over <math>\mathbb{F}_{2^n}</math> for <math>6 \le n \le 11</math>
* Classification of Quadratic APN Trinomials, Quadrinomials, Pentanomials and Hexanomials with coefficients in <math>\mathbb{F}_2</math> CCZ-inequivalent to the infinite monomial families over <math>\mathbb{F}_{2^n}</math> for <math>6 \le n \le 11</math>

Revision as of 20:40, 4 December 2018

Known instances of APN functions over

  • Known infinite families of APN power functions over GF(2^n)
  • Known inifinte families of quadratic APN polynomials over GF(2^n)
  • Known switching classes of APN functions over for
  • CCZ-inequivalent APN functions from the known APN classes over for
  • Classification of Quadratic APN Trinomials, Quadrinomials, Pentanomials and Hexanomials with coefficients in CCZ-inequivalent to the infinite monomial families over for