ON THE LIOUVILLE THEOREM FOR THE STATIONARY NAVIER-STOKES EQUATIONS IN A CRITICAL SPACE
By Dongho Chae, Tsuyoshi Yoneda. 2011
70 citations recorded by the source corpus.
Subfields: Applied Mathematics, Control and Systems Engineering, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/bc5f07ca670e52ad56561c8970cd68aebf9aa249
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In Applied Mathematics
- Shangkun Weng
- Dongho Chae
- G A Seregin
- O. Jarr'in
- D. Chamorro
- P. Lemari'e-Rieusset
- Jiahong Wu
- Zhifei Zhang
In Control and Systems Engineering
- Dongho Chae
- Shangkun Weng
- G A Seregin
- Pierre Germain
- Kyungkeun Kang
- Sadek Gala
- Vladimír Sverák
- Tai-Peng Tsai
In Mathematical Physics
- Dongho Chae
- Shangkun Weng
- G A Seregin
- P. Lemari'e-Rieusset
- O. Jarr'in
- D. Chamorro
- Zhifei Zhang
- Jiahong Wu
Citations in the corpus
- Some Liouville theorems for stationary Navier-Stokes equations in Lebesgue and Morrey spaces (2018, background): “For more references on the Liouville problem for the stationary Navier-Stokes equations see also the articles [1], [3] and [6] and the references therein.”
- Liouville type theorem for stationary Navier–Stokes equations (2015, background): “Finally, we would like to mention that there are many interesting papers devoted to the above or related questions, see, for example, [5], [6], [2], and [1].”
- Liouville type theorems for the steady axially symmetric Navier-Stokes and magnetohydrodynamic equations (2015, background): “Chae and Yoneda [7] also obtained a Liouville theorem if u ∈ X ∩Y , where X,Y are two function spaces and X controls the high oscillation in large part of u and Y gives control on the decay rate of u for sufficiently large x.”