
AbstractFor every Hausdorff function we construct a compact metric space of finite positive weak-packing measure. Also we prove that for every non-doubling Hausdorff function there exists a compact metric space on which the packing and weak-packing measures are not equivalent.
Applied Mathematics, Doubling condition, Hausdorff function, Metric space, Packing and weak-packing measures, Analysis
Applied Mathematics, Doubling condition, Hausdorff function, Metric space, Packing and weak-packing measures, Analysis
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