DIFFERENTIABLE STRUCTURES ON METRIC MEASURE SPACES: A PRIMER
By Bruce Kleiner, J. Mackay. 2011
57 citations recorded by the source corpus.
This is an exposition of the theory of differentiable structures onmetric measure spaces, in the sense of Cheeger and Keith
Subfields: Applied Mathematics, Astronomy and Astrophysics, Geometry and Topology
View Paper: https://www.semanticscholar.org/paper/9840a6ddc3a9493b040a1bdc10940c078edd9923
How researchers see this paper
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In Applied Mathematics
- Nicola Gigli
- Andrea Schioppa
- Luigi Ambrosio
- Andrea Mondino
- Giuseppe Savar'e
- Elia Brué
- Filippo Santambrogio
- Dario Trevisan
In Astronomy and Astrophysics
- Nicola Gigli
- Andrea Schioppa
- Luigi Ambrosio
- Andrea Mondino
- Giuseppe Savar'e
- Fabio Cavalletti
- T. Rajala
- C. Ketterer
In Geometry and Topology
- Nicola Gigli
- Andrea Schioppa
- Luigi Ambrosio
- Filippo Santambrogio
- Giuseppe Savar'e
- Matthias Erbar
- C. Ketterer
- Andrea Mondino
Citations in the corpus
- Derivations and Alberti representations (2013, background): “Later Keith [Kei04] clarified some aspects of this construction: a nice exposition can be found in [KM11].”
- An Overview of the Proof of the Splitting Theorem in Spaces with Non-Negative Ricci Curvature (2014, methodology): “Notice the analogy of this argument with the one providing Semmes’ Lemma as given in [34].”