标题： 生成收敛于$P^2 + iX^3 + iαX$哈密顿量的（复数）离散态的界 显示英文标题

标题： Generating Converging Bounds to the (Complex) Discrete States of the $P^2 + iX^3 + iαX$ Hamiltonian

摘要： 特征值矩量法（EMM，Handy 2001；Handy 和 Wang 2001）被应用于$H_\alpha \equiv P^2 + iX^3 + i\alpha X$哈密顿量，从而能够代数/数值地生成收敛于$L^2$态的复能级的界限，正如 Delabaere 和 Trinh（J. Phys. A: Math. Gen.{\bf 33}8771 (2000)）通过渐近方法所论证的那样。 显示英文摘要

摘要： The Eigenvalue Moment Method (EMM), Handy (2001), Handy and Wang (2001)) is applied to the $H_\alpha \equiv P^2 + iX^3 + i\alpha X$ Hamiltonian, enabling the algebraic/numerical generation of converging bounds to the complex energies of the $L^2$ states, as argued (through asymptotic methods) by Delabaere and Trinh (J. Phys. A: Math. Gen. {\bf 33} 8771 (2000)).