Lower semicontinuity of L∞ functionals

By E. Barron, R. Jensen, Changyou Wang. 2001

95 citations recorded by the source corpus.

Subfields: Applied Mathematics, Control and Systems Engineering, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/19e5bd0751b0ba176413d7d64319e1098444a312

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

1. M. Crandall
2. Petri Juutinen
3. G. Aronsson
4. S. Armstrong
5. Charles K. Smart
6. E. Gruyer
7. Peter Lindqvist
8. Thierry Champion

In Control and Systems Engineering

1. M. Crandall
2. Petri Juutinen

In Mathematical Physics

1. M. Crandall
2. Petri Juutinen
3. Ahmed Mohammed
4. T. Bhattacharya

Citations in the corpus

• Principles of comparison with distance functions for absolute minimizers (2007, unknown): “1) holds under mild assumptions, see [3, 4, 9].”
• A TOUR OF THE THEORY OF ABSOLUTELY MINIMIZING FUNCTIONS (2004, background): “Moreover, an \absolute minimizer" has become a standard notion of a minimizer in the theory of the calculus of variations of L 1 functionals; see [13], [ 14 ], [28], [27] and [65] and the references therein.”
• A Visit with the ∞-Laplace Equation (2008, methodology): “In particular, [12] is concerned with vectorvalued functions u in the set up we explain below for scalar functions u.”