Intrinsic regular graphs in Heisenberg groups vs. weak solutions of non-linear first-order PDEs
By F. Bigolin, Francesco Serra Cassano. 2009
52 citations recorded by the source corpus.
Subfields: Applied Mathematics, Astronomy and Astrophysics, Geometry and Topology
View Paper: https://www.semanticscholar.org/paper/b71babe64c74f184aace2d0364c202a00c529fb6
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Applied Mathematics
- Giovanna Citti
- Maria Manfredini
- Luca Capogna
- Manuel Ritor'e
- Jun-cheng Wei
- Francesco Serra Cassano
- Manuel del Pino
- M. Kowalczyk
In Astronomy and Astrophysics
In Geometry and Topology
- Luca Capogna
- Giovanna Citti
- Maria Manfredini
- Manuel Ritor'e
- Jun-cheng Wei
- Manuel del Pino
- M. Kowalczyk
Citations in the corpus
- Regularity of non-characteristic minimal graphs in the Heisenberg group $H^1$ (2008, methodology): “In the present paper we require only Lipschitz continuity of u and prove higher order intrinsic differentiability than either [3], and [10].”
- Smoothness of Lipschitz minimal intrinsic graphs in Heisenberg groups , n > 1 (2010, result): “A comparison with other regularity results for the case n 1⁄4 1 due to Bigolin and Serra-Cassano [3] is discussed in our paper [6].”
- Examples of area-minimizing surfaces in the subriemannian Heisenberg group H^1 with low regularity (2008, background): “We would like also to mention the recently distributed notes by Bigolin and Serra Cassano [5], where they obtain regularity properties of an Hregular surface from regularity properties of its horizontal unit normal.”