Hardy's Inequality for Dirichlet Forms
By P. Fitzsimmons. 2000
49 citations recorded by the source corpus.
Subfields: Applied Mathematics, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/8e299351d8c5d744e2acf24a4d3f188db6691e91
How researchers see this paper
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In Applied Mathematics
- Bartłlomiej Dyda
- Krzysztof Bogdan
- Bartłomiej Dyda
- Tomasz Jakubowski
- T. Grzywny
- M. Ryznar
- Paweł Sztonyk
- Mateusz Kwaśnicki
In Mathematical Physics
- Bartłomiej Dyda
- Bartłlomiej Dyda
- Krzysztof Bogdan
- M. Ryznar
- T. Grzywny
- Xavier Ros-Oton
- Mateusz Kwaśnicki
- Tomasz Jakubowski
Citations in the corpus
- Fractional calculus for power functions and eigenvalues of the fractional Laplacian (2012, methodology): “The method is to use a suitable superharmonic function ν and the resulting Hardy inequality with the weight given by the Fitzsimmons’ ratio −Δα/2ν/ν ([18]).”
- Fractional calculus for power functions and eigenvalues of the fractional Laplacian (2012, methodology): “The method is to use a suitable superharmonic function ν and the resulting Hardy inequality with the weight given by the Fitzsimmons’ ratio −Δα/2ν/ν ([18]).”
- The best constant in a fractional Hardy inequality (2008, background): “The following result was proved by Fitzsimmons in [19] (see also the work of Ancona [1]).”