
The authors study semigroups of operators on vector spaces: ``For any maximal semigroup \({\mathcal M}\) dominated by a certain pair of homogeneous functions there is an operator quasinorm for which \({\mathcal M}\) is exactly the semigroup of contractions in this quasinorm. Applications to Riesz spaces are given. In particular, maximal semigroups of matrices dominated by a given positive matrix are characterized.''
contractions, Groups and semigroups of linear operators, Positive linear operators and order-bounded operators, Linear operators on ordered spaces, Riesz spaces, semigroups of operators, domination
contractions, Groups and semigroups of linear operators, Positive linear operators and order-bounded operators, Linear operators on ordered spaces, Riesz spaces, semigroups of operators, domination
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