刘英英. 一类具有位势的薛定谔方程的全局存在性和爆破门槛(英文)[J]. 内江师范学院学报, 2011, (8): 13-20.
    引用本文: 刘英英. 一类具有位势的薛定谔方程的全局存在性和爆破门槛(英文)[J]. 内江师范学院学报, 2011, (8): 13-20.
    LIU Ying-ying. Sharp Thresholds of Blowup and Global Existence for System of Nonlinear Schrdinger Equation under a Potential[J]. Journal of Neijiang Normal University, 2011, (8): 13-20.
    Citation: LIU Ying-ying. Sharp Thresholds of Blowup and Global Existence for System of Nonlinear Schrdinger Equation under a Potential[J]. Journal of Neijiang Normal University, 2011, (8): 13-20.

    一类具有位势的薛定谔方程的全局存在性和爆破门槛(英文)

    Sharp Thresholds of Blowup and Global Existence for System of Nonlinear Schrdinger Equation under a Potential

    • 摘要: 通过使用变分和构建不变流形的方法,得到了一类具有位势的非线性薛定谔方程的解的全局存在性和爆破门槛.谋取n-维欧氏空间的中一类非线薛定谔方程解的爆破和全局存在性.

       

      Abstract: The blow-up and global existence concerning solutions of nonlinear Schrdinger equation is put under examination in N-dimensional Euclidean space. What we discuss about here are largely some developments of our predecessors’ findings in this regard. By use of variation and construction of invariant manifold, the sharp threshhold for blowup and global existence of the solution are thus obtained.

       

    /

    返回文章
    返回