Abstract
In this paper factorization results for transfer functions of Pritchard–Salamon systems are obtained. In particular, transfer functions sufficiently close to the identity operator are shown to have a canonical Wiener–Hopf factorization. Moreover, the Bounded Real Lemma is generalized to Pritchard–Salamon systems and applied to relate left and right canonical Wiener–Hopf factorizations of their transfer functions.
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