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- W2060148272 abstract "Let Sbe a topological Hausdorff semigroup and s e S b e a strongly root compact element. Then there are an algebraic morphism /: Q+ U {0} -* S with /(0) = e9 /(I) = s, and a oneparameter semigroup φ:H->S which satisfy the following properties: If K = Π {/( ]0, e[Q): 0 < e < 1}, then K is a compact connected abelian subgroup of ^ ( e ) , ^(0) = e, φ(H) is in the centralizer Z ~{xe eSe :xk = kx for all k e K) of K in eSe, and φ(t)ef(t)K for each £eQ+. Furthermore, if ^ is any neighborhood of s in S, then φ may be chosen so that 0(1) 6 : and, in fact, if K is arcwise connected, then φ may be chosen so that φ(l) = s. The above statements also hold for strongly pth root compact elements almost everywhere." @default.
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- W2060148272 date "1976-07-01" @default.
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- W2060148272 title "On the construction of one-parameter semigroups in topological semigroups" @default.
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- W2060148272 doi "https://doi.org/10.2140/pjm.1976.65.285" @default.
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