Article
Open Access
Multiscale Analysis of 1-rectifiable Measures II: Characterizations
-
Matthew Badger
and
Raanan Schul
Published/Copyright:
March 16, 2017
Received: 2016-07-25
Revised: 2017-01-22
Published Online: 2017-03-16
© 2017
Articles in the same Issue
- Multiscale Analysis of 1-rectifiable Measures II: Characterizations
- Thinnest Covering of the Euclidean Plane with Incongruent Circles
- Angles between Curves in Metric Measure Spaces
- Some Invariant Properties of Quasi-Möbius Maps
- Products of Snowflaked Euclidean Lines Are Not Minimal for Looking Down
- Traces of Besov, Triebel-Lizorkin and Sobolev Spaces on Metric Spaces
- A Primer on Carnot Groups: Homogenous Groups, Carnot-Carathéodory Spaces, and Regularity of Their Isometries
- A Universal Separable Diversity
Keywords for this article
1 rectifiable measures;
purely 1 unrectifiable measures;
rectifiable curves;
Jones beta numbers;
Jones square functions;
Analyst’s traveling salesman theorem;
doubling measures;
Hausdorff densities;
Hausdorff measures
Creative Commons
BY-NC-ND 4.0
Articles in the same Issue
- Multiscale Analysis of 1-rectifiable Measures II: Characterizations
- Thinnest Covering of the Euclidean Plane with Incongruent Circles
- Angles between Curves in Metric Measure Spaces
- Some Invariant Properties of Quasi-Möbius Maps
- Products of Snowflaked Euclidean Lines Are Not Minimal for Looking Down
- Traces of Besov, Triebel-Lizorkin and Sobolev Spaces on Metric Spaces
- A Primer on Carnot Groups: Homogenous Groups, Carnot-Carathéodory Spaces, and Regularity of Their Isometries
- A Universal Separable Diversity
