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- W1772694603 abstract "We first construct the global unique solution by assuming that the initial data is small in the H^3 norm but its higher order derivatives could be large. If further the initial data belongs to Dot{H}^{-s} (0le s<3/2) or dot{B}_{2,infty}^{-s} (0< sle3/2), we obtain the various decay rates of the solution and its higher order derivatives. As an immediate byproduct, the L^p-L^2 (1le ple 2) type of the decay rates follow without requiring the smallness for L^p norm of initial data. In particular, the decay rate for the difference of densities could reach to (1+t)^{-13/4} in L^2 norm." @default.
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- W1772694603 date "2012-12-25" @default.
- W1772694603 modified "2023-10-16" @default.
- W1772694603 title "Global well-posedness of the compressible bipolar Euler-Maxwell system in R^3" @default.
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