论文信息 - Accurate Value of the Initial Slope of the Ordinary TF Function - 字舞流文

Accurate Value of the Initial Slope of the Ordinary TF Function

By the inward numerical integration of the TF equation the accurate values of the initial slope as well as the asymptotic parameter of the ordinary TF function have been ultimately determined as

Shigehiro Kobayashi | late Takehiko Matsukuma | S. Nagai | K. Umeda | S. Kobayashi

[1] E. B. Baker. The Application of the Fermi-Thomas Statistical Model to the Calculation of Potential Distribution in Positive Ions , 1930 .

[2] S. H. Caldwell,et al. Thomas-Fermi Equation Solution by the Differential Analyzer , 1931 .

[3] A. Sommerfeld. Asymptotische Integration der Differentialgleichung des Thomas-Fermischen Atoms , 1932 .

[4] J. C. Slater,et al. The Thomas-Fermi Method for Metals , 1935 .

[5] Accurate Solution of the Thomas-Fermi-Dirac Equation , 1940 .

[6] N. Metropolis,et al. Equations of State of Elements Based on the Generalized Fermi-Thomas Theory , 1949 .

[7] N. H. March,et al. Momenta in Atoms using the Thomas-Fermi Method , 1950 .

[8] N. Metropolis,et al. Solutions of the Fermi-Thomas-Dirac Equation , 1951 .

[9] N. H. March,et al. Thomas-Fermi fields for molecules with tetrahedral and octahedral symmetry , 1952 .

[10] Shigehiro Kobayashi. Some Coefficients of the Series Expansion of the TFD Function , 1955 .