CCZ-equivalence of Families of APN Polynomials over GF(2^n) from the table (for n between 6 and 11)

CCZ-equivalence of Families of APN Polynomials over GF(2^n) from the table (for n is equal or larger than 6 and equal or smaller than 11)

$N^{\circ }$	Functions*	$n=6$	$n=7$	$n=8$	$n=9$	$n=10$	$n=11$
1	$x^{2^{s}+1}+u^{2^{k}-1}x^{2^{ik}+2^{mk+s}}$ $p=3$	Gold	-	-	-	-	-
2	$x^{2^{s}+1}+u^{2^{k}-1}x^{2^{ik}+2^{mk+s}}$ $p=4$	-	-	-	-	-	-
3	$x^{2^{2i}+2^{i}}+bx^{q+1}+cx^{q(2^{2i}+2^{i})}$	New	-	-	-	New I ($i=1,c=u^{31},b=1)$ New II ($i=3,c=u^{31},b=1)$	-
4	$x(x^{2^{i}}+x^{q}+cx^{2^{i}q})+x^{2^{i}}(c^{q}x^{q}+sx^{2^{i}q})+x^{(2^{i}+1)}q$	$N^{\circ }3$	-	New	-	$N^{\circ }3$: Case I $(i=1,c=u^{3},s=u)$ $N^{\circ }3$: Case II $(i=3,c=u^{3},s=w)$	-
5	$x^{3}+a^{-1}{\mathrm {T} r}_{n}(a^{3}x^{9})$	Gold$(a=1)$ $N^{\circ }3(a=u)$	New	New I $(a=1)$ New II $(a=u)$	New	New I $(a=1)$ New II $(a=u)$	New
6	$x^{3}+a^{-1}{\mathrm {T} r}_{n}^{3}(a^{3}x^{9}+a^{6}x^{18})$	Gold$(a=1)$ $N^{\circ }3(a=u)$	-	-	New	-	-
7	$x^{3}+a^{-1}{\mathrm {T} r}_{n}^{3}(a^{6}x^{18}+a^{12}x^{36})$	Gold$(a=1)$ $N^{\circ }3(a=u)$	-	-	New	-	-
8	$ux^{2^{s}+1}+u^{2^{k}}x^{2^{-k}+2^{k+s}}+vx^{2^{-k}+1}+wu^{2^{k}+1}x^{2^{s}+2^{k+s}}$ $v=0,w\neq 0$	New	-	-	-	-	-
9	$ux^{2^{s}+1}+u^{2^{k}}x^{2^{-k}+2^{k+s}}+vx^{2^{-k}+1}+wu^{2^{k}+1}x^{2^{s}+2^{k+s}}$ $v\neq 0,w=0$	$N^{\circ }8$	-	-	-	-	-
10	$ux^{2^{s}+1}+u^{2^{k}}x^{2^{-k}+2^{k+s}}+vx^{2^{-k}+1}+wu^{2^{k}+1}x^{2^{s}+2^{k+s}}$ $v\neq 0,w=0$	$N^{\circ }8$	-	-	-	-	-
11	$(x+x^{2^{m}})^{2^{k}+1}+u^{(2^{n}-1)/(2^{m}-1)}(ux+u^{2^{m}}x^{2^{m}})^{(2^{k}+1)2^{i}}$ $+u(x+x^{2^{m}})(ux+u^{2^{m}}x^{2^{m}})$	-	-	New $(i=2)$ $N^{\circ }4(i=0)$	-	-	-