James C. Robinson

activity

20062021

most citedLocal existence for the non-resistive MHD equations in nearly optimal Sobolev spaces

128 citations · 387 across the 40 of their papers we have counts for

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3 papers · 1 filter

math.MG2019

Some comments on Laakso graphs and sets of differences

Alexandros Margaris, James C. Robinson

We recall a variation of a construction due to Laakso \cite{LA}, also used by Lang and Plaut \cite{LA} of a doubling metric space $X$ that cannot be embedded into any Hilbert space…

math.MG2010

Log-Lipschitz embeddings of homogeneous sets with sharp logarithmic exponents and slicing the unit cube

James C Robinson

If $X$ is a subset of a Banach space with $X - X$ homogeneous, then $X$ can be embedded into some $R^{n}$ (with $n$ sufficiently large) using a linear map $L$ whose inverse is Lipschi…

math.MG2007

Almost bi-Lipschitz embeddings and almost homogeneous sets

Eric J. Olson, James C. Robinson

This paper is concerned with embeddings of homogeneous spaces into Euclidean spaces. We show that any homogeneous metric space can be embedded into a Hilbert space using an almost…