Linear Equivalence
Two \((m,n,p)\)-functions \(f(x)\) \(g(x)\) and are called linear equivalent if there exits linearized polynomials \(L_1(x)\) and \(L_2(x)\) such that:
\[ g(x)=L_1 \circ f \circ L_2(x) \]Two \((m,n,p)\)-functions \(f(x)\) \(g(x)\) and are called linear equivalent if there exits linearized polynomials \(L_1(x)\) and \(L_2(x)\) such that:
\[ g(x)=L_1 \circ f \circ L_2(x) \]