Real Number Distribution Method for a Self-Consistent System of Equations in One-Dimensional Problems
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概要
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A solution method for a self-consistent system of equations is improved by utilizing the inherent principle in the Cauchy probability distributioras. Using this method,as an example, the imaginary parts of the Green functions are evaluated in an infiniteone-dimensional system using a model of a polymer with an unbalanced orbital. In ap-plications of this method, the matrix of the secular equation is not necessarily symmetric and the interaction length among orbitals is unrestricted.
- 社団法人日本物理学会の論文
- 1989-12-15