Article
Quantitative Rearrangement Theorems for Sequences in Compact Spaces
Authors
Abstract
Every sequence which is dense in a compact metric space X can be rearranged, such that the new sequence is uniformly distributed in X with respect to a given non-negative Borel-measure on X. We give quantitative versions of this result, in the sense that we give estimates for the growth-rate of the permutations in question.
Keywords
Uniform distribution of sequences, rearrangement of sequences, discrepancy.
Citation
Larcher, G. (2014). Quantitative rearrangement theorems for sequences in compact spaces. Uniform Distribution Theory, 9(1), 79–98.
G. Larcher, “Quantitative rearrangement theorems for sequences in compact spaces,” Uniform Distribution Theory, vol. 9, no. 1, pp. 79–98, 2014.
Larcher G. Quantitative rearrangement theorems for sequences in compact spaces. Uniform Distribution Theory. 2014;9(1):79–98.
Larcher, G. (2014), ‘Quantitative rearrangement theorems for sequences in compact spaces’, Uniform Distribution Theory, 9(1), pp. 79–98.
Larcher, Gerhard. “Quantitative Rearrangement Theorems for Sequences in Compact Spaces.” Uniform Distribution Theory, vol. 9, no. 1, 2014, pp. 79–98.
Larcher, Gerhard. “Quantitative Rearrangement Theorems for Sequences in Compact Spaces.” Uniform Distribution Theory 9, no. 1 (2014): 79–98.
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Published by: Engineering Journals
