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Large time behavior of solutions for critical and subcritical complex Ginzburg-Landau equations in H~1

机译:H〜1中的临界和次临界复Ginzburg-Landau方程的解的长时间行为

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摘要

Considering the Cauchy problem for the critical complex Ginzburg-Landau equation in H~1(R~n), we shall show the asymptotic behavior for its solutions in C(0,∞; H~1(R~n)) ∩ L~2(0,∞; H~(1,2n/(n-2))(R~n)), n ≥ 3. Analogous results also hold in the case that the nonlinearity has the subcritical power in H~1(R~n), n ≥ 1.
机译:考虑H〜1(R〜n)中的临界复数Ginzburg-Landau方程的柯西问题,我们将证明其在C(0,∞; H〜1(R〜n))∩L〜中的解的渐近性质2(0,∞; H〜(1,2n /(n-2))(R〜n)),n≥3。在非线性具有H〜1(R 〜n),n≥1。

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