On the structure of linear semigroups
β Scribed by Jin Bai Kim
- Publisher
- Elsevier Science
- Year
- 1971
- Tongue
- English
- Weight
- 493 KB
- Volume
- 11
- Category
- Article
- ISSN
- 0097-3165
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π SIMILAR VOLUMES
Dynamical semigroups in \(\mathfrak{B}(\mathscr{H})\) without the norm-continuity assumption are investigated by introducing the notion of form-generator. giving the mathematical expression for the idea of Markovian master equation. It is shown that any formgenerator on \(\mathfrak{B}(\mathscr{H})\)
Let (X, β’ ) be a Banach space. We study asymptotically bounded quasi constricted representations of an abelian semigroup IP in L(X), i. e. representations (Tt) tβIP which satisfy the following conditions: i) lim tββ Ttx < β for all x β X. ii) X 0 := {x β X : lim tββ Ttx = 0} is closed and has finite
Let n be a Euclidean space and let S be a Euclidean semigroup, i.e., a subsemigroup of the group of isometries of n . We say that a semigroup S acts discontinuously on n if the subset s β S sK β© K = is finite for any compact set K of n . The main results of this work are Theorem. If S is a Euclidean