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Автор Hanchul Kim
Автор Byung Deok Yu
Автор Jisoon Ihm
Дата выпуска 1994-02-21
dc.description The existing 'residual minimization/direct inversion in the iterative subspace' (DIIS) method for the iterative calculation of low-lying eigenstates of a large matrix is further developed and modified. The DIIS method, which uses the residual minimization criterion, may fail to provide correct low-lying eigenspectra in the case of ill-formed matrices, e.g. the momentum-space representation of Hamiltonian matrices of systems containing transition metal, rare earth, or first-row elements. We suggest the inclusion of another criterion-the vanishing of the overlap integral of an iterative eigenvector with already obtained low-lying eigenvectors in order to prevent the eigenvector from collapsing to lower states. Two numerical examples of the success of our modified DIIS method in contrast to the failure of the conventional DIIS method are presented.
Формат application.pdf
Издатель Institute of Physics Publishing
Название Modification of the DIIS method for diagonalizing large matrices
Тип paper
DOI 10.1088/0305-4470/27/4/015
Print ISSN 0305-4470
Журнал Journal of Physics A: Mathematical and General
Том 27
Первая страница 1199
Последняя страница 1204
Аффилиация Hanchul Kim; Dept. of Phys., Seoul Nat. Univ., South Korea
Аффилиация Byung Deok Yu; Dept. of Phys., Seoul Nat. Univ., South Korea
Аффилиация Jisoon Ihm; Dept. of Phys., Seoul Nat. Univ., South Korea
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