| 실적년도 | 2010 년 |
|---|---|
| 논문구분 | 국외 |
| 총저자 | Kyungkeun Kang Jihoon Lee |
| 학술지명 | Nonlinearity |
| 권(Vol.) | 23 |
| 호(No.) | 12 |
| 게재년월 | 년 월 |
| Impact Factor | |
| SCI 등재 | SCI |
| 비고 |
We show that if a singularity of suitable weak solutions to Navier–Stokes
equations occurs, then either p or at least two of ∂ivi , i = 1, 2, 3, have neither
upper bounds nor lower bounds in any neighbourhood of the singularity. In
the case of axially symmetric solutions, we prove that either p or ∂rvr is not
bounded both below and above near a singular point, if it exists.