Abstract
We prove that the 3 dimensional wave-Schr\"odinger system is globally well-posed for data in $(H^{s_{1}}\times \dot{H}^{s_{2}} \times \dot{H}^{s_{2}-1})(\R^{3})$, where both $s_{1}$ and $s_{2}$ are some negative indices.
Citation
Takafumi AKAHORI. "Global solutions of the wave-Schr\"odinger system below $L^{2}$." Hokkaido Math. J. 35 (4) 779 - 813, November 2006. https://doi.org/10.14492/hokmj/1285766430
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