On the Equation div u = g and Bogovskii’s Operator in Sobolev Spaces of Negative Order

By Matthias Geissert, Horst Heck, Matthias Hieber. 2006

135 citations recorded by the source corpus.

Subfields: Applied Mathematics, Computational Theory and Mathematics, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/9f1d35b0a8254b50eb1f6912d42e15d43b3f2f84

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

1. T. Hishida
2. Yoshihiro Shibata
3. Senjo Shimizu
4. Ryo Ikehata
5. Matthias Hieber

In Computational Theory and Mathematics

1. T. Hishida
2. Yoshihiro Shibata
3. Senjo Shimizu
4. Ryo Ikehata

In Mathematical Physics

1. Yoshihiro Shibata
2. T. Hishida
3. Matthias Hieber
4. Senjo Shimizu

Citations in the corpus

• ANALYSIS OF A PHASE-FIELD MODEL FOR TWO-PHASE COMPRESSIBLE FLUIDS (2010, unknown): “We check easily that the most di±cult term reads I6; ¼ Z T 0 Z % u B ð 0 ð% Þ% ð% ÞÞdivxu ½ 1j j Z ð 0 ð% Þ% ð% ÞÞdivxu dy dx dt: ð6:31Þ In accordance with the uniform bounds established in (6.9), (6.11), (6.14), we can use (6.28), (6.29) in order to obtain that B ð 0 ð% Þ% ð% ÞÞdivxu 1j j Z ð 0 ð% ”
• Lp-Lq Estimate of the Stokes Operator and Navier–Stokes Flows in the Exterior of a Rotating Obstacle (2009, background): “2) (more general bounded domain case being treated in [27]).”