Profile decompositions of fractional Schrödinger equations with angularly regular data
2014.08.18 15:17
| 실적년도 | 2014년 |
|---|---|
| 논문구분 | 국외 |
| 총저자 | YonggeunCho,Gyeongha Hwang,Soonsik Kwon,Sanghyuk Lee |
| 학술지명 | Journal of Differential Equations |
| 권(Vol.) | 258 |
| 호(No.) | 8 |
| 게재년월 | 2014년 4월 |
| Impact Factor | |
| SCI 등재 | SCI |
| 비고 |
We study the fractional Schrödinger equations in ${\Bbb R}^{1+d}, d≥ 3$, of order $d/(d -1) < α < 2$. Under the angular regularity assumption we prove linear and nonlinear profile decompositions which extend the previous results (9) to data without radial assumption. As applications we show blowup phenomena of solutions to mass-critical fractional Hartree equations.
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