“…In fact, these promising developments mainly benefit from that ILC is effective in obtaining perfect tracking of any given finite-time interval trajectory. As demonstrated in the surveys [21][22][23], this feature also yields that ILC has been widely applied to deal with many practical problems arising from, for example, chemical processes [24][25][26], industrial automation [27][28][29], and servo control [30][31][32]. It is worth noting that such applications norm) of A if it is a vector (respectively, matrix), kAk F is the Frobenius norm (or F-norm) of matrix A, A > 0 denotes a nonnegative matrix whose elements are all nonnegative, A 0 (respectively, A 0) denotes a positive-definite (respectively, negative-definite) matrix, and A˝B (respectively, A ı B) denotes the Kronecker (respectively, Hadamard) product of A and B.…”