Another class of quadratic APN binomials over F2n: the case n divisible by 4
We exhibit an infinite class of almost perfect nonlinear quadratic binomials from F2n to F2n with n = 4k and k odd. We prove that these functions are CCZinequivalent to known APN power functions when k 6= 1. In particular it means that for n = 12, 20, 28, they are CCZ-inequivalent to any power function.