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• W1570479333 abstract "We study the existence of tangent lines, i.e. subsets of the tangent space isometric to the real line, in tangent spaces of metric spaces. We first revisit the almost everywhere metric differentiability of Lipschitz continuous curves. We then show that any blow-up done at a point of metric differentiability and of density one for the domain of the curve gives a tangent line. Metric differentiability enjoys a Borel measurability property and this will permit us to use it in the framework of Lipschitz differentiability spaces. We show that any tangent space of a Lipschitz differentiability space contains at least $n$ distinct tangent lines, obtained as the blow-up of $n$ Lipschitz curves, where $n$ is the dimension of the local measurable chart. Under additional assumptions on the space, such as curvature lower bounds, these $n$ distinct tangent lines span an $n$-dimensional part of the tangent space." @default.
• W1570479333 created "2016-06-24" @default.
• W1570479333 creator A5036786403 @default.
• W1570479333 creator A5041041984 @default.
• W1570479333 date "2015-03-03" @default.
• W1570479333 modified "2023-09-27" @default.
• W1570479333 title "Tangent lines and Lipschitz differentiability spaces" @default.
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