We discuss the strongly singular equations of matrix-type,
where Ω is a smooth bounded domain in Rn (n ≥ 3) containing the origin, M(x) is a real symmetric matrix on Ω, -3 < -p < -1, and -n < -μ < 0. We show that all H01-solutions are unbounded when -n < -μ < -1-n/2 and there exists no solution of slow growth when M(x)≡I (identity matrix) and -μ<-2.