Smoothness of solutions for boundary value problems with impulse effects .2.

Data dependence is considered for solutions of boundary value problems for the system of ordinary differential equations, gamma' = f(t, y), t is an element of (c, d)\{t(1),...,t(m)}, where t(k) = phi(k)(Y(t(k))), 1 less than or equal to k less than or equal to m, satisfying My(a) + Ny(b) = v, and under the impulse effects, iy(t(k)) = y((+)(k)) - y(t(k)(-)) = T-k(t(k),y(t(k)(-))), 1 less than or equal to k less than or equal to m, and where c < a < phi(k-1)(x) < phi(k)(x) < b < d, 2 less than or equal to k less than or equal to m, M and N are n x n, matrices, and v is an element of R(n)