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In this paper the strong limit power functions are extended from ℝ + to ℝ. A group Q is found whose dual group is shown to be a Bohr-like compactification of ℝ. Some characterizations of the compactification are established. The compactification is applied to investigate properties of strong limit power functions. The normality of the functions is proven. A converse problem is investigated. The summability of the Fourier series is set up.
Forum Mathematicum – de Gruyter
Published: Mar 1, 2009
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