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Least squares B-spline solutions of the radial Dirac equation in the continuum

机译:连续统中径向Dirac方程的最小二乘B样条解

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摘要

The B-spline least-squares approach for the determination of the continuum wavefunctions which proves to be very accurate and numerically stable in the non-relativistic case has been generalized to the relativistic case. The least-squares scheme has been tested in the tree-particle and Coulomb problems. Expression of relativistic Coulomb functions in terms of the corresponding non relativistic ones is spelled out in detail and employed for testing the spline solutions. The convergence properties of the algorithm with respect to the B-spline order and the radial grid are also analyzed.
机译:用于确定连续波函数的B样条最小二乘法在非相对论情况下被证明是非常准确且数值稳定的,已被推广到相对论情况。最小二乘方案已在树粒子和库仑问题中进行了测试。详细阐述了相对论库仑函数相对于非相对论函数的表达,并用于测试样条解。还分析了算法相对于B样条阶和径向网格的收敛性。

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