Some APN functions CCZ-equivalent to Gold functions and EA-inequivalent to power functions over GF(2^n)

Some APN functions CCZ-equivalent to Gold functions and EA-inequivalent to power functions over$\mathbb {F} _{2^{n}}$.

Functions	Conditions	$d^{\circ }$
$x^{2^{i}+1}+(x^{2^{i}}+x+{\mathrm {T} r}_{n}(1)+1){\mathrm {T} r}_{n}(x^{2^{i}+1}+x\ {\mathrm {T} r}_{n}(1))$	$n\geqslant 4$, $\gcd(i,n)=1$	$3$
$[x+{\mathrm {T} r}_{n}^{3}(x^{2(2^{i}+1)}+x^{4(2^{i}+1)})+{\mathrm {T} r}_{n}(x){\mathrm {T} r}_{n}^{3}(x^{2^{i}+1}+x^{2^{2i}(2^{i}+1)})]^{2^{i}+1}$	$6|n\ ,\gcd(i,n)=1$	$4$
$x^{2^{i}+1}+{\mathrm {T} r}_{n}^{m}(x^{2^{i}+1})+x^{2^{i}}{\mathrm {T} r}_{n}^{m}(x)+x\ {\mathrm {T} r}_{n}^{m}(x)^{2^{i}}$ $+[{\mathrm {T} r}_{n}^{m}(x)^{2^{i}+1}+{\mathrm {T} r}_{n}^{m}(x^{2^{i}+1})+{\mathrm {T} r}_{n}^{m}(x)]^{\frac {1}{2^{i}+1}}(x^{2^{i}}+{\mathrm {T} r}_{n}^{m}(x)^{2^{i}}+1)$ $+[{\mathrm {T} r}_{n}^{m}(x)^{2^{i}+1}+{\mathrm {T} r}_{n}^{m}(x^{2^{i}+1})+{\mathrm {T} r}_{n}^{m}(x)]^{\frac {2^{i}}{2^{i}+1}}(x+{\mathrm {T} r}_{n}^{m}(x))$	$\ m\neq n\ ,n\ odd\ ,m|n\ ,\gcd(i,n)=1\$	$\ m+2\$