This paper addresses the problem of global asymptotic stability of a class of discrete uncertain state-delayed systems described by\nthe Fornasini-Marchesini second local state-space (FMSLSS) model using generalized overflow nonlinearities. The uncertainties\nare assumed to be norm bounded. A computationally tractable, that is, linear-matrix-inequality-(LMI-) based new criterion for\nthe global asymptotic stability of such system is proposed. It is demonstrated that several previously reported stability criteria\nfor two-dimensional (2D) systems are recovered from the presented approach as special cases. Numerical examples are given to\nillustrate the usefulness of the presented approach.
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