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A modified Variable-Phase algorithm for multichannel scattering with long-range potentials
DOI:10.1016/S0010-4655(02)00737-3.png)
Abstract
En 中文
A new Variable-Phase (VP) algorithm for solving the close coupled equations of inelastic scattering in atom-molecule collisions driven by a strong long range potential is presented. The proposed method allows for a rigorous, gadual reduction of the number of closed channels during the outward propagation of the solution of the VP equations. In this way it allows a considerable saving of CPU time when dealing with strong, long-range potentials. A further saving of computational time is achieved by the use of a zero order effective potential in the reference problem which avoids the calculation of the computationally expensive Bessel functions. The K matrix version of the VP equations are solved with a standard RungeKutta integrator with adaptive step size. The low-energy. rotational excitation process in the LiH-H+ system is used to test the resulting algorithm and we show that the present method once applied to long-range interactions. can be orders of magnitude faster than the widely used. adaptive-step size LoggDerivative/Airy propagator while keeping the same level of accuracy. (C) 2002 Elsevier Science B.V. All rights reserved.
Keywords:
LOG-DERIVATIVE METHOD
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