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Let (S t)) be a semigroup defined on X.
Let (S t)) be a semigroup defined on H.
Definition 2.1 Let S t) be a semigroup defined on X.
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Let (S t)) be a semigroup of class (C_{0}) defined on X.
Let be a semigroup and let be the space of all bounded real-valued functions defined on with supremum norm.
Let S be a semigroup and let B(S) be the space of all bounded real valued functions defined on S with supremum norm.
Let be a semigroup.
Let S be a semigroup.
Let, be a semigroup and satisfying (1.1).
Let be a semigroup with identity.
Theorem 3.1 Let S be a semigroup.
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CEO of Professional Science Editing for Scientists @ prosciediting.com