Lp – Lq Estimates for Parabolic Systems in Non‐Divergence Form with VMO Coefficients
By Robert Haller-Dintelmann, Horst Heck, Matthias Hieber. 2006
46 citations recorded by the source corpus.
Subfields: Applied Mathematics, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/83b8cf4d293b9c6452d19f60f46bdc6408addc91
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
- Hongjie Dong
- Doyoon Kim
- Nicolai V. Krylov
- Xicheng Zhang
- Sun-Sig Byun
- Michael Röckner
- Lihe Wang
- Franco Flandoli
In Mathematical Physics
- Hongjie Dong
- Doyoon Kim
- Nicolai V. Krylov
- Espen Robstad Jakobsen
- Sun-Sig Byun
- Lihe Wang
- Huyen Pham
- Panagiotis E. Souganidis
Citations in the corpus
- Parabolic and Elliptic Equations with VMO Coefficients (2005, background): “One can also consult papers [ 6 ] and [14] for various versions and extensions.”
- On the Lp-Solvability of Higher Order Parabolic and Elliptic Systems with BMO Coefficients (2010, background): “If coefficients are in the class of VMO, non-divergence type higher order systems in the whole space have been investigated, for example, in [9, 21, 33, 34], where leading coefficients of systems are either VMO with respect to all the variables or independent of the time variable.”
- Higher order elliptic and parabolic systems with variably partially BMO coefficients in regular and irregular domains (2011, background): “With this class of coefficients, Lp-estimates for higher order equations have been obtained in [10], [21], [34], [35] and [32].”
- Lp solvability of divergence type parabolic and elliptic systems with partially BMO coefficients (2011, methodology): “This class of coefficients are also more general than those in [10, 18, 19].”
- Elliptic Equations in Divergence Form with Partially BMO Coefficients (2008, unknown): “1”