Skip to main content Accessibility help

We use cookies to distinguish you from other users and to provide you with a better experience on our websites. Close this message to accept cookies or find out how to manage your cookie settings.

Close cookie message
×
  1. Home
  2. Search

Refine search

Refine search

Access:
Content type:
Publication date:
Apply   From and To filters
Subject: Show more
Journals Show more
Publishers: Show more
Societies Show more
Series: Show more
Collections: Show more

Actions for selected content:

Select all | Deselect all
  • View selected items
  • Export citations
  • Download PDF (zip)
  • Save to Kindle
  • Save to Dropbox
  • Save to Google Drive

Save Search

You can save your searches here and later view and run them again in "My saved searches".

Please provide a title, maximum of 40 characters.
Cancel
×

3 results

  • A boundary maximum principle for stationary pairs of varifolds with fixed contact angle

  • Part of
  • Xuwen Zhang
  • Journal:
    Proceedings of the Edinburgh Mathematical Society / Volume 67 / Issue 2 / May 2024
    Published online by Cambridge University Press:
    08 March 2024, pp. 316-335
    • Article
      • You have access
    • PDF
    • HTML
    • Export citation

  • In this note, we establish a boundary maximum principle for a class of stationary pairs of varifolds satisfying a fixed contact angle condition in any compact Riemannian manifold with smooth boundary.

  • Introduction

  • Pertti Mattila, University of Helsinki
  • Book:
    Rectifiability
    Published online:
    19 December 2022
    Print publication:
    12 January 2023, pp 1-2
    • Chapter
      • You have access
      • Open access
    • PDF
    • Export citation

  • Summary

    Historical background and some milestones

Rectifiability
  • A Survey
  • Pertti Mattila
  • Published online:
    19 December 2022
    Print publication:
    12 January 2023
  • Rectifiable sets, measures, currents and varifolds are foundational concepts in geometric measure theory. The last four decades have seen the emergence of a wealth of connections between rectifiability and other areas of analysis and geometry, including deep links with the calculus of variations and complex and harmonic analysis. This short book provides an easily digestible overview of this wide and active field, including discussions of historical background, the basic theory in Euclidean and non-Euclidean settings, and the appearance of rectifiability in analysis and geometry. The author avoids complicated technical arguments and long proofs, instead giving the reader a flavour of each of the topics in turn while providing full references to the wider literature in an extensive bibliography. It is a perfect introduction to the area for researchers and graduate students, who will find much inspiration for their own research inside.