A Decay Property of the Fourier Transform and its Application to the Stokes Problem
By Yoshihiro Shibata, Senjo Shimizu. 2001
89 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Theory and Mathematics
View Paper: https://www.semanticscholar.org/paper/c1810eba5b00d34e21394260b382f8f63b1f9073
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
- Rieko Shimada
- T. Hishida
- Yoshihiro Shibata
- Matthias Hieber
- Senjo Shimizu
- Ryo Ikehata
- Jürgen Saal
- Ken Abe
In Computational Theory and Mathematics
- Rieko Shimada
- T. Hishida
- Yoshihiro Shibata
- Matthias Hieber
- Senjo Shimizu
- Ryo Ikehata
- Yoshikazu Giga
- Ken Abe
Citations in the corpus
- Lp-Lq Estimate of the Stokes Operator and Navier–Stokes Flows in the Exterior of a Rotating Obstacle (2009, background): “1 was originally proved by Shibata [52] in the one-dimensional case and later on the multi-dimensional case was treated by Shibata and Shimizu [54].”
- On a generalized resolvent estimate for the Stokes system with Robin boundary condition (2007, methodology): “[16] Y. Shibata and S. Shimizu, A Decay Property of the Fourier Transform and Its Application to the Stokes Problem, J. Math.”