Deformations with finitely many gradients and stability of quasiconvex hulls
By B. Kirchheim. 2001
51 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Theory and Mathematics, Geometry and Topology
View Paper: https://www.semanticscholar.org/paper/ade460e8561caa050a802f3d9d8c2958c9bfca55
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
- L. Sz'ekelyhidi
- Camillo De Lellis
- T. Buckmaster
- Giovanni S. Alberti
- Andrea Marchese
- J. Ball
- Vlad Vicol
- Philip Isett
In Computational Theory and Mathematics
- Camillo De Lellis
- L. Sz'ekelyhidi
- Andrea Marchese
- J. Ball
- Giovanni S. Alberti
- Alireza H. Taheri
- Antoine Choffrut
- Sylvia Serfaty
In Geometry and Topology
- Andrea Marchese
- Camillo De Lellis
- L. Sz'ekelyhidi
- J. Ball
- Giovanni S. Alberti
- M. Li
- A. Neves
- F. C. Marques
Citations in the corpus
- On the differentiability of Lipschitz functions with respect to measures in the Euclidean space (2014, background): “Kirchheim for the proof of residuality results (see [15]).”
- The Euler equations as a differential inclusion (2007, background): “Here, as usual, a divergence–free matrix field is a matrix of functions with rows that are divergence–free vectors.”
- Some Open Problems in Elasticity (2002, methodology): “If 1 < p ≤ ∞, a W 1,p gradient Young measure is a Young measure (νx)x∈Ω corresponding to a sequence z (j) = Dy(j) of gradients bounded in Lp(Ω;Mm×n), where we identify Mm×n with Rmn. & Kirchheim [77]).”