Interpolation inequalities in Besov spaces
By Shuji Machihara, Tohru Ozawa. 2002
115 citations recorded by the source corpus.
Subfields: Applied Mathematics, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/b370bbea4864ca70dc4b6d83302565fe934eb663
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
- Baoxiang Wang
- Pawel Strzelecki
- Luc Molinet
- Hichem Hajaiej
- Tohru Ozawa
- Michael Struwe
- Didier Pilod
- Changyou Wang
In Mathematical Physics
- Baoxiang Wang
- Pawel Strzelecki
- Luc Molinet
- Hichem Hajaiej
- Tohru Ozawa
- Didier Pilod
- Carlos E. Kenig
- Zihua Guo
Citations in the corpus
- On the asymptotic behavior of solution for the generalized IBq equation with hydrodynamical damped term (2012, unknown): “From Corollary 2 in [17] we see that ‖u0‖L2 ‖u0‖ s s+2γ +n/q−n/2 Ḣ −2γ 1 ‖u0‖ 2γ +n/q−n/2 s+2γ +n/q−n/2 Ḣ s is valid for all u0 ∈ Ḣ−2γ q ∩ Ḣ s .”
- Necessary and Sucient Conditions for the Fractional Gagliardo-Nirenberg Inequalities and Applications to Navier-Stokes and Generalized Boson Equations (2011, background): “3 below cover all of the available GN inequalities in [5, 9, 10, 15, 16, 17, 22, 25, 29, 30, 38, 42, 50, 52, 55] for both integer and fractional versions.”
- Gagliardo–Nirenberg Inequalities with a BMO Term (2006, background): “For related interpolation inequalities, see for instance [3], [4], [9], and [10].”
- Necessary and Sufficient Conditions for the Fractional Gagliardo-Nirenberg Inequalities and Applications to Navier-Stokes and Generalized Boson Equations (Harmonic Analysis and Nonlinear Partial Differential Equations) (2011, background): “Machihara and Ozawa [42] showed that Proposition 3.”