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Global well-posedness of coupled parabolic systems 被引量:1
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作者 Runzhang Xu Wei Lian Yi Niu 《Science China Mathematics》 SCIE CSCD 2020年第2期321-356,共36页
The initial boundary value problem of a class of reaction-diffusion systems(coupled parabolic systems)with nonlinear coupled source terms is considered in order to classify the initial data for the global existence,fi... The initial boundary value problem of a class of reaction-diffusion systems(coupled parabolic systems)with nonlinear coupled source terms is considered in order to classify the initial data for the global existence,finite time blowup and long time decay of the solution.The whole study is conducted by considering three cases according to initial energy:the low initial energy case,critical initial energy case and high initial energy case.For the low initial energy case and critical initial energy case the sufficient initial conditions of global existence,long time decay and finite time blowup are given to show a sharp-like condition.In addition,for the high initial energy case the possibility of both global existence and finite time blowup is proved first,and then some sufficient initial conditions of finite time blowup and global existence are obtained,respectively. 展开更多
关键词 reaction-diffusion systems coupled parabolic systems global existence asymptotic behavior finite time blowup
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