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CCZ-inequivalent APN Functions over $\mathbb {F} _{2^{n}}$ from the Known APN Classes for $6\leqslant n\leqslant 11$

$N^{\circ }$	Fanctions	Equivalent to
$6.1$ $6.2$ $6.3$	$x^{3}$ $x^{24}+ax{17}+a^{8}x{10}+ax^{9}+x^{3}$ $ax^{3}+x^{17}+a^{4}x^{24}$	$Gold$ $C3$ $C7-C9$
$7.1$ $7.2$ $7.3$ $7.4$ $7.5$ $7.6$ $7.7$	$x^{3}$ $x^{5}$ $x^{9}$ $x^{13}$ $x^{57}$ $x^{63}$ $x^{3}+Tr_{7}(x^{9})$	$Gold$ $Gold$ $Gold$ $Kasami$ $Kasami$ $Inverse$ $C4$
$8.1$ $8.2$ $8.3$ $8.4$ $8.5$ $8.6$ $8.7$	$x^{3}$ $x^{9}$ $x^{57}$ $x^{3}+x^{17}+p^{48}x^{18}+p^{3}x^{33}+px^{34}+x^{48}$ $x^{3}+Tr_{8}(x^{9})$ $x^{3}+a-1Tr_{8}(a^{3}x^{9})$ $a(x+x^{16})(ax+a^{16}x^{16})+a^{17}(ax+a^{16}x^{16})^{12}$	$Gold$ $Gold$ $Kasami$ $C3$ $C4$ $C4$ $C10$
$9.1$ $9.2$ $9.3$ $9.4$ $9.5$ $9.6$ $9.7$ $9.8$ $9.9$ $9.10$ $9.11$	$x^{3}$ $x^{5}$ $x^{17}$ $x^{13}$ $x^{241}$ $x^{19}$ $x^{255}$ $x^{3}+Tr_{9}(x^{9})$ $x^{3}+Tr_{9}^{3}(x^{9}+x^{18})$ $x^{3}+Tr_{9}^{3}(x^{18}+x^{36})$ $x^{3}+a^{246}x^{10}+a^{47}x^{17}+a^{181}x^{66}+a^{428}x^{129}$	$Gold$ $Gold$ $Gold$ $Kasami$ $Kasami$ $Welch$ $Inverse$ $C4$ $C5$ $C6$ $C11$
$10.1$ $10.2$ $10.3$ $10.4$ $10.5$ $10.6$ $10.7$ $10.8$	$10.1$ $x^{3}$ $x^{9}$ $x^{57}$ $x^{339}$ $x^{6}+x^{33}+p^{31}x^{192}$ $x^{3}+x^{72}+p^{31}x^{258}$ $x^{3}+Tr_{10}(x^{9})$ $x^{3}+a^{-1}Tr_{10}(a^{3}x^{9})$	$Gold$ $Gold$ $Kasami$ $Dobbertin$ $C3$ $C3$ $C4$ $C4$
$11.1$ $11.2$ $11.3$ $11.4$ $11.5$ $11.6$ $11.7$ $11.8$ $11.9$ $11.10$ $11.11$ $11.12$ $11.13$	$x^{3}$ $x^{5}$ $x^{9}$ $x^{17}$ $x^{33}$ $x^{13}$ $x^{57}$ $x^{241}$ $x^{993}$ $x^{35}$ $x^{287}$ $x^{123}$ $x^{3}+Tr_{11}(x^{9})$	$Gold$ $Gold$ $Gold$ $Gold$ $Gold$ $Kasami$ $Kasami$ $Kasami$ $Kasami$ $Welch$ $Niho$ $Inverse$ $C4$