“…Alternatively, noise can corrupt the input and output signals in an additive fashion in the so-called error-in-variables (EIV) setting. This setting includes the case of output-error (OE) processes where, quite naturally, measurements are considered to be composed of signal and noise; it is known to be potentially challenging [16], and was considered for set-membership identification, e.g., [17], [18]. Direct design of a dynamic compensator for superstabilization is pursued in [14] from input/output data in an EIV setting; such a design is formulated as a polynomial optimization problem, which is effectively solved via sum-of-squares hierarchies.…”