论文标题

Wigner-von Neumann型哈密顿的共振和粘度极限

Resonances and viscosity limit for the Wigner-von Neumann type Hamiltonian

论文作者

Kameoka, Kentaro, Nakamura, Shu

论文摘要

Wigner-Von Neumann型哈密顿式的共鸣是由傅立叶空间中的周期性复合变形所定义的。同样,在Zworski之后,我们将共振视为粘度类型极限中具有二次复合物吸收潜力的哈密顿分离值的极限点。

The resonances for the Wigner-von Neumann type Hamiltonian are defined by the periodic complex distortion in the Fourier space. Also, following Zworski, we characterize resonances as the limit points of discrete eigenvalues of the Hamiltonian with a quadratic complex absorbing potential in the viscosity type limit.

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