On some properties of hyper frequencies of solution of linear multidimensional differential systems
We have established that the full hyper frequencies considered as functionals on a set of solutions of linear homogeneous multidimensional differential systems with the continuous coefficients limited on a semiaxis are not residual (that is can change at change of the solution on a final section). Besides, at any beforehand given natural we give the example of - measured differential system, for some solution of which full and vector hyper frequencies do not coincide.