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Integral equations and complex resonance energies for analytical potentials

机译:解析电位的积分方程和复共振能量

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It is shown that the Volterra integral equation in combination with complex scaling gives a formalism capable to solve Schrodinger-type problems concerning bound states and resonances. The regular solution of the Schrodinger equation presented at the Volterra integral equation allows us to define the explicit form of the Jost function analytically continued into the lower half complex momentum plane. The resulting formalism is used to develop a numerical method for finding resonances defined as zeros of the Jost function. The numerical method is tested on several analytical potentials; it gives good results for arbitrary orbital momentum l. (c) 2006 Wiley Periodicals, Inc.
机译:结果表明,Volterra积分方程与复比例缩放相结合,给出了一种形式学,能够解决关于束缚态和共振的薛定inger型问题。在Volterra积分方程中出现的Schrodinger方程的正则解使我们能够定义Jost函数的显式形式,并解析地延续到下半部复动量平面中。由此产生的形式主义被用于开发一种数值方法,以找到被定义为Jost函数零的共振。数值方法在几种分析潜力上进行了测试。它对于任意轨道动量l都给出了良好的结果。 (c)2006年Wiley Periodicals,Inc.

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