The zoo of solitons for curve shortening in $\mathbb{R}^n$
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Publication:4924175
DOI10.1088/0951-7715/26/5/1189zbMath1280.35023arXiv1207.4051OpenAlexW1487283871WikidataQ57535289 ScholiaQ57535289MaRDI QIDQ4924175
Dylan J. Altschuler, Steven J. Altschuler, Lani F. Wu, Sigurd B. Angenent
Publication date: 30 May 2013
Published in: Nonlinearity (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1207.4051
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Ruled surfaces of generalized self-similar solutions of the mean curvature flow ⋮ Codimension bounds and rigidity of ancient mean curvature flows by the tangent flow at −∞ ⋮ Affine self-similar solutions of the affine curve shortening flow. I: The degenerate case ⋮ New monotonicity formulas for the curve shortening flow in \(\mathbb{R}^3\) ⋮ Nonconvex ancient solutions to curve shortening flow ⋮ Nonplanar ancient curve shortening flows in \(\mathbb{R}^3\) from grim reapers ⋮ Ancient solutions to mean curvature flow for isoparametric submanifolds ⋮ Ancient solutions to curve shortening with finite total curvature ⋮ Solitons of discrete curve shortening ⋮ Long-term Behavior of Curve Shortening Flow in $\mathbb{R}^3$ ⋮ $\boldsymbol{O(m) \times O(n)}$ -invariant homothetic solitons for inverse mean curvature flow in $\boldsymbol {\mathbb{R}^{m+n}}$ ⋮ Minimal surface generating flow for space curves of non-vanishing torsion
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