Schrodinger-Newton方程的数值研究1：球对称stationary states的扰动
A numerical study of the Schrodinger-Newton equation 1: Perturbing the spherically-symmetric stationary states
摘要：
研究了Schrodinger-Newton方程球对称定常解的线性稳定性。我们发现基态是线性稳定的，只有虚数的本征值，而第n个激发态有n个四重复本征值以及纯虚数的，所以是线性不稳定的。
英文摘要：
We consider the linear stability of the spherically-symmetric stationary solutions of the Schrodinger-Newton equations. We find that the ground state is linearly stable, with only imaginary eigenvalues, while the n-th excited state has n quadruples of complex eigenvalues as well as purely imaginary ones and so is linearly unstable.
机构、总结、中文摘要均由AI分析而来，可能存在错误，请以论文正文为准。
