On Lipschitz truncations of Sobolev functions (with variable exponent) and their selected applications
By Lars Diening, Josef Málek, Mark Steinhauer. 2008
147 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Theory and Mathematics, Control and Systems Engineering
View Paper: https://www.semanticscholar.org/paper/61a62db29ea8e901826312a7585dd57d4a5828ec
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In Applied Mathematics
- Giuseppe Mingione
- Lars Diening
- Frank Duzaar
- P. Hasto
- Paolo Baroni
- Sebastian Schwarzacher
- Verena Bogelein
- M. Růžička
In Computational Theory and Mathematics
- Giuseppe Mingione
- Lars Diening
- Frank Duzaar
- P. Hasto
- Sebastian Schwarzacher
- Paolo Baroni
- Verena Bogelein
- M. Růžička
In Control and Systems Engineering
- Giuseppe Mingione
- Sebastian Schwarzacher
- M. Růžička
- Jörg Wolf
- Lars Diening
- Frank Duzaar
- Paolo Baroni
Citations in the corpus
- Existence of weak solutions for unsteady motions of generalized Newtonian fluids (2010, methodology): “2) was treated in [17, 13] with the help of the Lipschitz truncation method.”
- SOLENOIDAL LIPSCHITZ TRUNCATION FOR PARABOLIC PDEs (2012, background): “[9, 5, 8], which were used to prove the existence of weak solutions.”
- Harmonic type approximation lemmas (2009, background): “For more details and applications of the previous theorem we refer to [38,21,60].”