Supremum perators and Computation of Suprema1 Elements in System Theory

S. Hashtrudi Zadl, Walter Murray Wonham · 1997

Constrained supremum and supremum operators are introduced to obtain a general procedure for computing supremal elements of upper semilattices. Examples of such elements include supremal (All?)invariant subspaces in linear system theory and supremal controllable sublanguages in discrete-event system theory. For some examples, we show that the algorithms available in the literature are special cases of our procedure.

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