Abstract
In contrast to 1-D systems, the 2-D systems have no natural notion of “causality.” An artificial restriction traditionally imposed to allow recursive solution of these systems is that of “recursibility.” In this paper we study 2-Dsingular systems, taking advantage of the nonoriented or noncausal nature of these systems to provide a solution even if the requirement of recursibility does not hold. It is shown thatnonrecursible masks may be described using singular 2-D systems. The analysis approach relies on thefundamental matrix.
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