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- W2062454549 abstract "With a view to generalising rectifiability and density results to more general spaces we prove the following: let $H^s$ denote Hausdorff $s$ measure in $l^n_{infty}$. Let $sin(0,2]$. Let $Ssubset l^n_{infty}$ be a subset of positive locally finite Hausdorff $s$-measure with the property $$lim_{rrightarrow 0} frac{H^s(B_r(x)cap S)}{alpha(s)2^{-s}r^s}=1;;;mathrm{for};;H^{s};a.e.;xin S,$$ then $s$ is an integer and $S$ has a weak tangent at almost every point." @default.
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- W2062454549 date "2004-11-01" @default.
- W2062454549 modified "2023-10-18" @default.
- W2062454549 title "A Marstrand type theorem for measures with cube density in general dimension" @default.
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- W2062454549 doi "https://doi.org/10.1017/s0305004104007972" @default.
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