
doi: 10.2298/fil1815453d
Let A and B be f -algebras with unit elements eA and eB respectively. A positive operator T from A to B satisfying T(eA) = eB is called a Markov operator. In this definition we replace unit elements with weak order units and, in this case, call T to be a weak Markov operator. In this paper, we characterize extreme points of the weak Markov operators.
Banach lattices, lattice homomorphism, Positive linear operators and order-bounded operators, weak order unit, \(f\)-algebra, weak Markov operator
Banach lattices, lattice homomorphism, Positive linear operators and order-bounded operators, weak order unit, \(f\)-algebra, weak Markov operator
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