@inproceedings{210d7e17a0014d569d81e04c16d8462f,
title = "Blowup rate for mass critical rotational nonlinear schr{\"o}dinger equations",
abstract = "We consider the blowup rate for blowup solutions to L2-critical, focusing NLS with a harmonic potential and a rotation term. Under a suitable spectral condition we prove that there holds the “log-log law” when the initial data is slightly above the ground state. We also construct minimal mass blowup solutions near the ground state level with distinct blowup rates.",
keywords = "Angular momentum, Blowup rate, Harmonic potential",
author = "Nyla Basharat and Yi Hu and Shijun Zheng",
note = "Publisher Copyright: {\textcopyright} 2019 American Mathematical Society.; AMS Special Session on Spectral Calculus and Quasilinear Partial Differential Equations and PDE Analysis on Fluid Flows, 2017 ; Conference date: 05-01-2017 Through 07-01-2017",
year = "2019",
doi = "10.1090/conm/725/14556",
language = "English",
isbn = "9781470441098",
series = "Contemporary Mathematics",
publisher = "American Mathematical Society",
pages = "1--12",
editor = "Shijun Zheng and Jerry Bona and Geng Chen and {Van Phan}, Tuoc and Marius Beceanu and Avy Soffer",
booktitle = "Nonlinear Dispersive Waves and Fluids",
address = "United States",
}