Chebyshev series expansion of solutions of linear differential equations which occur in atomic scattering problems is discussed. We apply this technique to obtain both the regular and the irregular radial Coulomb wave functions. The Chebyshev expansion technique is extended to evaluate linearly inde
Product of group-function expansions for correlated wave functions
β Scribed by E. L. Mehler
- Publisher
- John Wiley and Sons
- Year
- 1973
- Tongue
- English
- Weight
- 320 KB
- Volume
- 7
- Category
- Article
- ISSN
- 0020-7608
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β¦ Synopsis
Abstract
A theorem is proved which demonstrates the relationship between a product of group functions describing the correlated motion of a particular group of electrons in an Nβelectron system and a wave function obtained from the exact wave function which describes the correlation of the same group of electrons. By considering such products of group functions as elements in a variational wave function, an expansion for correlated wave functions is suggested, which emphasizes the correlated motion of groups of electrons in the whole system.
π SIMILAR VOLUMES
Figure 4 Relative power distribution for the TE αTE waveguide 02 01 Ε½ . mode converter with the improved radius form 7 and the spurious input mode mixture mode TE are s 0.05305, s 0.00338, β¦ s 0.13081, and 02 1 2 the total length is 0.6677 m. The conversion efficiency for TE is s 99.32%. Suppose th