2003
DOI: 10.1016/s0301-0104(03)00019-3
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Localized-density-matrix calculation of circular dichroism spectrum of optically active molecule

Abstract: A method to calculate the circular dichroism (CD) spectra of macromolecules has been developed. The intermediate neglect of differential overlap technique for spectroscopy (INDO/S) semiempirical Hamiltonian and the full multipole expansion is adopted. The method has been employed to calculate the CD spectra of pentahelicene, and excellent agreement with the experimental result is obtained. Combined with the localized-density-matrix (LDM) method, the new method can be employed to calculate the CD spectra of lar… Show more

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Cited by 5 publications
(2 citation statements)
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“…The Cobalt(II)tris( there are issues tied to their use in finite basis sets. 52,[59][60][61] Indeed, the dipole-length representation gives origin-dependent rotatory strengths, which is not the case for the dipolevelocity form. This latter form, however, gives rotatory strengths which are sensitive to the quality of the wave functions.…”
Section: Computational and Experimental Detailsmentioning
confidence: 99%
See 1 more Smart Citation
“…The Cobalt(II)tris( there are issues tied to their use in finite basis sets. 52,[59][60][61] Indeed, the dipole-length representation gives origin-dependent rotatory strengths, which is not the case for the dipolevelocity form. This latter form, however, gives rotatory strengths which are sensitive to the quality of the wave functions.…”
Section: Computational and Experimental Detailsmentioning
confidence: 99%
“…The electric dipole moment operator is given in the dipole-length form by μ = − r , and in the dipole-velocity form, its matrix elements read μ ij = −(1/ E ij )∇ ij . The two representations are equivalent in a complete basis set, but there are issues tied to their use in finite basis sets. , Indeed, the dipole-length representation gives origin-dependent rotatory strengths, which is not the case for the dipole-velocity form. This latter form, however, gives rotatory strengths which are sensitive to the quality of the wave functions.…”
Section: Computational and Experimental Detailsmentioning
confidence: 99%