@Article{CAM-20-1,
author = {},
title = {【期刊信息】Discrete and Continuous Dynamical Systems, Volume 43, Issue 2, 2023},
journal = {CAM-Net Digest},
year = {2023},
volume = {20},
number = {1},
pages = {7--7},
abstract = {<p style="text-align: justify;"><a href="https://t.edm.polyu.edu.hk/activities_web/track/click?msgid=053c59f9-face-4bab-ab69-dbf66f52da70&linkid=63b99dbe0541040001ad35ac">https://www.aimsciences.org/DCDS/article/2023/43/2</a><br/>&nbsp;<br/>Global Well-posedness of the free boundary problem for the compressible Euler equations&nbsp;with damping and gravity<br/>Jiali Lian and Huoxiong Wu<br/>&nbsp;<br/>Linear stability of the elliptic relative equilibrium with (1+7)-gon central configuration in&nbsp;planar $N$-body problem<br/>Yuwei Ou and Jiexin Sun &nbsp;<br/>&nbsp;<br/>Global well-posedness of the viscous Camassa–Holm equation with gradient noise<br/>Helge Holden, Kenneth H. Karlsen and Peter H. C. Pang<br/>&nbsp;<br/>A 3D-Schrödinger operator under magnetic steps with semiclassical applications<br/>Wafaa Assaad and Emanuela L. Giacomelli<br/>&nbsp;<br/>Multispike Solutions for a slightly subcritical elliptic problem with non-power nonlinearity<br/>Mohamed Ben Ayed, Habib Fourti and Rabeh Ghoudi<br/>&nbsp;<br/>Homogeneous spectrum of quasi-periodic Gevrey Schrödinger operators with Diophantine frequency<br/>Yan Yang and Kai Tao<br/>&nbsp;<br/>Local $\varepsilon$-regularity criteria for the five dimensional stationary Navier-Stokes equations<br/>Xiufang Cui<br/>&nbsp;<br/>Locally unipotent invariant measures and limit distribution of a sequence of polynomial&nbsp;trajectories on homogeneous spaces<br/>Han Zhang<br/>&nbsp;<br/>Topological structures on saturated sets, optimal orbits and equilibrium states<br/>Xiaobo Hou, Xueting Tian and Yiwei Zhang<br/>&nbsp;<br/>Dressing for generalised linear Hamiltonian systems depending rationally on the spectral&nbsp;parameter and some applications<br/>Alexander Sakhnovich<br/>&nbsp;<br/>The existence and asymptotic behaviours of normalized solutions for critical fractional&nbsp;Schrödinger equation with Choquard term<br/>Meng Li, Jinchun He, Haoyuan Xu and Meihua Yang<br/>&nbsp;<br/>Moving spheres for semilinear spectral fractional Laplacian equations in the half space<br/>Jing Li and Li Ma<br/>&nbsp;<br/>Global conservative solutions of the nonlocal NLS equation beyond blow-up<br/>Yan Rybalko and Dmitry Shepelsky<br/>&nbsp;<br/>Poisson stable motions of monotone and strongly sub-linear non-autonomous dynamical systems<br/>David Cheban<br/>&nbsp;<br/>Small data finite-time blow-up solutions for the nonlinear Schrödinger equation in general dimensions<br/>Shota Kawakami<br/>&nbsp;<br/>Multiplicity results for ground state solutions of a semilinear equation via abrupt changes&nbsp;in magnitude of the nonlinearity<br/>Carmen Cortázar, Marta García-Huidobro and Pilar Herreros</p>},
issn = {},
doi = {https://doi.org/2023-CAM-21386},
url = {https://global-sci.com/article/74568/discrete-and-continuous-dynamical-systems-volume-43-issue-2-2023}
}