“…where x n is the nth column of R H and y n = y( f n ); ξ r n and ξ r n stand, respectively, for positive and negative errors in the real part of the output y n , while ξ i n andξ i n stand for the corresponding imaginary part; Re(•) and Im(•) denote the real and imaginary parts, respectively; the value C controls the tradeoff between the structural and empirical errors. To solve (7), we employ the Lagrangian multipliers and the Karush-Kuhn-Tucker theorem with Wirtinger's calculus on the complex variable ω [15]. Thus, the weighting vector ω can be written as follows:…”