Pointwise behaviour of semicontinuous supersolutions to a quasilinear parabolic equation
By Juha Kinnunen, Peter Lindqvist. 2006
132 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Theory and Mathematics, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/d6b16cc8a2a3ded425796254375be56cb29f6f0a
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
- Verena Bogelein
- Giuseppe Mingione
- Tuomo Kuusi
- Frank Duzaar
- Mikko Parviainen
- Juha Kinnunen
- R. Korte
- P. Garain
In Computational Theory and Mathematics
- Verena Bogelein
- Giuseppe Mingione
- Tuomo Kuusi
- Frank Duzaar
- Mikko Parviainen
- R. Korte
- P. Garain
- Paolo Baroni
In Mathematical Physics
- Verena Bogelein
- Giuseppe Mingione
- Tuomo Kuusi
- Frank Duzaar
- R. Korte
- P. Garain
- Naian Liao
- Juhana Siljander
Citations in the corpus
- A connection between a general class of superparabolic functions and supersolutions (2010, methodology): “The double limit procedure with respect to the sequence of supersolutions and the regularization parameter might cause subtle difficulties as pointed out by Kinnunen and Lindqvist in Remark 4.1 of [ 11 ].”
- Obstacle problem for nonlinear parabolic equations (2009, methodology): “It is essential when proving convergence and comparison results as well as pointwise behaviour of weak supersolutions and superparabolic functions, see [3], [5], and [6].”
- On the regularity theory for mixed local and nonlocal quasilinear elliptic equations (2021, methodology): “For more details on fm, we refer to [33].”
- On the H\"older regularity of signed solutions to a doubly nonlinear equation (2020, background): “Properties of this mollification can for instance be found in [19].”