Postdoc, University of Copenhagen

Email: almr AT math.ku.dk

Currently a postdoc at University of Copenhagen, mentored by Niels Martin Moller.

Home-page: https://aemramor.sites.ku.dk

arxiv id: mramor_a_1

orcid id: 0000-0002-9148-1772

Available papers (15):

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• A. Mramor - A. Sun (preprint)
  On the long-time limit of the mean curvature flow in closed manifolds (2024)
• A. Mramor (preprint)
  A classification result for eternal mean convex flows of finite total curvature type (2024)
• T. Bourni - A. Mramor (Math Z.)
  Nonplanar ancient curve shortening flows in $\mathbb{R}^3$ from grim reapers (2022)
• A. Mramor (Geom. Topol.)
  On self shrinkers of medium entropy in $\mathbb{R}^4$ (2021)
• A. Mramor (preprint)
  An unknottedness result for self shrinkers with multiple ends (2020)
• A. Mramor (J. Reine Angew. Math.)
  An unknottedness result for noncompact self shrinkers (2020)
• A. Mramor (J. Geom. Anal.)
  Compactness and finiteness theorems for rotationally symmetric self shrinkers (2020)
• A. Mramor - A. Payne (Comm. Anal. Geom.)
  Nonconvex Surfaces which Flow to Round Points (2019)
• T. Bourni - M. Langford - A. Mramor (preprint: Int. Math. Res. Not.)
  On the construction of closed nonconvex nonsoliton ancient mean curvature flows (2019)
• A. Mramor - A. Payne (Math. Ann.)
  Ancient and Eternal Solutions to Mean Curvature Flow from Minimal Surfaces (2019)
• A. Mramor - S. Wang (Calc. Var. Partial Differential Equations)
  Low Entropy and the Mean Curvature Flow with Surgery (2018)
• A. Mramor - S. Wang (International Mathematics Research Notices)
  On the topological rigidity of self shrinkers in $\mathbb{R}^3$ (2017)
• A. Mramor (Comm. Anal. Geom.)
  Regularity and stability results for the level set flow via the mean curvature flow with surgery (2017)
• A. Mramor (Proc. Amer. Math. Soc.)
  Entropy and generic mean curvature flow in curved ambient spaces (2017)
• A. Mramor (J Geom. Anal.)
  A finiteness theorem via the mean curvature flow with surgery (2017)

Organizer:

• 28 apr 2025 - 2 may 2025: Masterclass: geometry of phase transitions