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- W3012368595 abstract "Abstract Suppose that we have a repetitive and aperiodic tiling ${textbf{T}}$ of ${mathbb{R}}^n$ and two mass distributions $f_1$ and $f_2$ on ${mathbb{R}}^n$, each pattern equivariant (PE) with respect to ${textbf{T}}$. Under what circumstances is it possible to do a bounded transport from $f_1$ to $f_2$? When is it possible to do this transport in a strongly or weakly PE way? We reduce these questions to properties of the Čech cohomology of the hull of ${textbf{T}}$, properties that in most common examples are already well understood." @default.
- W3012368595 created "2020-03-23" @default.
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- W3012368595 date "2020-03-11" @default.
- W3012368595 modified "2023-10-16" @default.
- W3012368595 title "Pattern Equivariant Mass Transport in Aperiodic Tilings and Cohomology" @default.
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- W3012368595 doi "https://doi.org/10.1093/imrn/rnz310" @default.
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