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Application of the spectral element method to the solution of the multichannel Schrodinger equation

机译:光谱元素法在多通道施罗德格方程解中的应用

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We apply the spectral element method to the determination of scattering and bound states of the multichannel Schrodinger equation. In our approach, the reaction coordinate is discretized on a grid of points whereas the internal coordinates are described by either purely diabatic or locally diabatic (diabatic-by-sector) bases. Bound levels and scattering matrix elements are determined with spectral accuracy using relatively small number of points. The scattering problem is cast as a linear system solved using state-of-the-art sparse matrix non-iterative packages. Boundary conditions can be imposed so as to compute a single column of the matrix solution. A comparison with log-derivative propagators customarily used in molecular physics is performed. The same discretization scheme can also be applied to bound levels that are computed using direct scalable sparse-matrix solvers. Published by AIP Publishing.
机译:我们将光谱元素法应用于多通道Schrodinger方程的散射和束缚状态的确定。 在我们的方法中,反应坐标在点网格上离散化,而内坐标由纯粹的糖尿病或局部糖尿病(逐个扇形)碱描述。 使用相对少量的点,以光谱精度确定结合水平和散射矩阵元件。 作为使用最先进的稀疏矩阵非迭代包解决的线性系统,散射问题被投射。 可以施加边界条件以计算矩阵溶液的单个列。 进行与分子物理学通常使用的对数衍生物传播者进行比较。 相同的离散化方案也可以应用于使用直接可伸缩稀疏矩阵溶剂计算的结合水平。 通过AIP发布发布。

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