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Use of noninteger n-generalized exponential type orbitals with hyperbolic cosine in atomic calculations

机译:具有双曲余弦的非整数n广义指数型轨道在原子计算中的使用

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The efficiency of noninteger n-generalized exponential type orbitals (NGETO) ~(rn*?1)e with hyperbolic cosine (HC) cosh (βr~μ) as radial basis functions in atomic ground state total energy calculations is studied. By the use of these functions, the combined Hartree-Fock-Roothaan calculations have been performed for some closed and open shell neutral atoms and their anions and cations with Z ≤ 21. The performance of new basis functions within the minimal basis framework has been compared with numerical Hartree-Fock (NHF) results. Our total energy values are significantly close to NHF results. The presented minimal basis total energies obtained from the noninteger NGETO with HC are notably better than minimal basis functions total energies previously reported in the literature. It is found that the accuracy of new noninteger NGETO with HC almost correspond to the accuracy of the conventional double-zeta functions. All the nonlinear parameters are fully optimized.
机译:研究了以双曲余弦(HC)cosh(βr〜μ)为径向基函数的非整数n广义指数型轨道(NGETO)〜(rn *?1)e在原子基态总能量计算中的效率。通过使用这些函数,已对Z≤21的一些封闭和开放壳中性原子及其阴离子和阳离子进行了组合Hartree-Fock-Roothaan计算。比较了最小基础框架中新基础函数的性能。具有数值Hartree-Fock(NHF)结果。我们的总能量值非常接近NHF结果。从非整数NGETO和HC中获得的提出的最低基础总能量明显优于先前文献中报道的最低基础函数总能量。发现带有HC的新的非整数NGETO的精度几乎与常规双zeta函数的精度相对应。所有非线性参数均已完全优化。

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