A simplified formula for calculation of metric dimension of converging sequences
Tibor Žáčik, Ladislav Mišík (2005)
Mathematica Slovaca
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Displaying similar documents to “Sums and products of distinct sets and distinct elements in .”
A simplified formula for calculation of metric dimension of converging sequences
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A formula for calculation of metric dimension of converging sequences
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Converging sequences in metric space have Hausdorff dimension zero, but their metric dimension (limit capacity, entropy dimension, box-counting dimension, Hausdorff dimension, Kolmogorov dimension, Minkowski dimension, Bouligand dimension, respectively) can be positive. Dimensions of such sequences are calculated using a different approach for each type. In this paper, a rather simple formula for (lower, upper) metric dimension of any sequence given by a differentiable convex function,...
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