数学
能斯特方程
傅里叶变换
贝索夫空间
普朗克
数学分析
空格(标点符号)
泊松分布
初值问题
傅里叶分析
物理
插值空间
功能分析
统计
量子力学
化学
基因
哲学
生物化学
语言学
电极
作者
Weiliang Xiao,Wenyu Kang
标识
DOI:10.1080/00036811.2022.2075353
摘要
In this paper, we mainly study the Cauchy problem of a d-dimensional Navier–Stokes–Nernst–Planck–Poisson equation in Fourier–Besov space. Based on its special structure, the assumption of local smallness of the initial data can be ignored to obtain the global well-posedness, and it is proved that the global existence of the solution can be obtained only if part of the initial data is small enough.
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