The Dirichlet problem for p-harmonic functions on metric spaces
By Anders Bjorn, Jana Björn, Nageswari Shanmugalingam. 2003
101 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Theory and Mathematics
View Paper: https://www.semanticscholar.org/paper/3cf35add7b6e11476ade4f8e75ec4a4d220e164f
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
- Anders Bjorn
- Jana Björn
- Petteri Harjulehto
- P. Hasto
- R. Korte
- Nageswari Shanmugalingam
- M. Pere
- Dachun Yang
In Computational Theory and Mathematics
- Anders Bjorn
- R. Korte
- P. Hasto
- Jana Björn
- Petteri Harjulehto
- Nageswari Shanmugalingam
- M. Pere
- Giuseppe Mingione
Citations in the corpus
- The Perron method for p-harmonic functions in metric spaces (2003, background): “1 in [3] and monotone convergence, we already know from Proposition 7.”
- A weak Kellogg property for quasiminimizers (2006, background): “In this generality the Kellogg property was proved in Björn–Björn–Shanmugalingam [7], Theorem 3.”
- Variable exponent Sobolev spaces on metric measure spaces (2006, background): “These advances have made possible the development of potential theory in metric measure spaces, see for example [1, 19].”
- Geometric Implications of the Poincaré Inequality (2007, methodology): “the space supports a Poincar´e inequality, see for example [ 3 ], [5] and [17].”