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State- and property-specific quantum chemistry: Basic characteristics, and sample applications to atomic, molecular, and metallic ground and excited states of Beryllium

机译:状态和性质特定的量子化学:铍的原子,分子,金属基态和激发态的基本特征和样品应用

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Many problems in Atomic and Molecular Physics can be understood conceptually and quantitatively by using symmetry-adapted, state-specific wavefunctions whose computation is geared so as to account for at least those parts which describe reliably the characteristics of closed-and open-(sub)shell electronic structures that contribute overwhelmingly to the property or phenomenon of interest. If additional terms in the wavefunction are required by the problem, this is feasible via methods of configuration-interaction or low-order perturbation theory. This is the main argument of the state- and property-specific approach (SPSA) to Quantum Chemistry. In this framework, the aim is to obtain the state wavefunction, ψ_n, in the form a _0ψ_n~0 + φ_n~(corr), where a_0 ≈ 1. ψ_n~0 is a state-specific zero-order description of ground and excited states of the discrete as well as of the continuous spectrum. In general, it is multiconfigurational and its construction follows from the "Fermi-sea" set of orbitals. The ψ_n~0 is used as reference for analysis and/or for further improvement of the overall calculation, if necessary. The level of accuracy of the computation of the remaining φ_n~(corr) depends on the property under investigation. The arguments are supported by characteristic examples on ground and excited states of atomic, molecular and metallic Beryllium. Some of these SPSA results are compared with results from more conventional methods of electronic structure. Special attention is given to the weak bond of the Be_2 X~1∑+g state, which has attracted the interest of quantum chemists for decades. By asserting that the formation of the bond at about 2.5 ? is influenced by the interactions involving excited states, I point to the corresponding significance in zero-order ("Fermi-sea") not only of p-waves but also of d-waves whose origin is in the valence-Rydberg state mixing of the lowest ~1D and ~1P~o states of Be. Therefore, the "Fermi-sea" ("active space") is represented by the Be set of {2s,2p,3s,3p,3d} orbitals. The initially heuristic predictions are supported by calculations (using the MOLPRO code) of the lowest seven Be_2~1∑+g states, whose ψ_n~0 are obtained at the state-averaged complete active space self-consistent field level. These results are verified by the computation of a_0ψ_n~0 + φ_n~(corr) at the MRCISD level, where indeed a _0 ≈ 1 over the whole potential energy curve. This type of analysis and the corresponding results imply that by a properly justified choice of the zero-order orbital set, the origin of the Be_2 bond is to be found in "nondynamical" - type correlations. This conclusion differs from that of Schmidt et al. [J Phys Chem A, 2010, 114, 8687], who argued that the formation of the Be_2 weak bond should be attributed exclusively to "dynamical" correlations that are defined with respect to the {2s,2p} "active space" associated with the Be ~1S ground state.
机译:原子和分子物理学中的许多问题可以通过使用对称的,特定于状态的波函数在概念上和定量上加以理解,这些波函数的计算适用于至少解释那些可靠地描述了封闭和开放(子)特征的部分。壳电子结构,它们对感兴趣的特性或现象具有压倒性的作用。如果问题需要波函数中的其他项,则可以通过配置相互作用或低阶扰动理论的方法来实现。这是量子化学的状态和特性特定方法(SPSA)的主要论据。在此框架中,目的是获得状态波函数ψ_n,形式为_0ψ_n〜0 +φ_n〜(corr),其中a_0≈1。ψ_n〜0是地面和受激态的特定于状态的零阶描述离散光谱和连续光谱的状态。通常,它是多构型的,其构造遵循“费米海”轨道。必要时,将ψ_n〜0用作分析和/或进一步改善整体计算的参考。剩余φ_n〜(corr)的计算精度取决于所研究的属性。这些论据得到原子,分子和金属铍的基态和激发态的特征性实例的支持。将这些SPSA结果中的某些结果与更常规的电子结构方法的结果进行了比较。特别注意Be_2 X〜1∑ + g态的弱键,数十年来一直吸引着量子化学家的兴趣。通过断言该键的形成在约2.5?受到激发​​态相互作用的影响,我指出了不仅是p波而且起源于d价的价-里德堡态混合的d波在零阶(“费米海”)的相应意义。 Be的最低〜1D和〜1P〜o状态。因此,“费米海”(“活动空间”)由{2s,2p,3s,3p,3d}轨道的Be集合表示。最初的启发式预测得到最低的七个Be_2〜1∑ + g状态的计算(使用MOLPRO代码)的支持,它们的ψ_n〜0在状态平均的完整活动空间自洽场级别获得。这些结果通过在MRCISD级别上计算a_0ψ_n〜0 +φ_n〜(corr)进行了验证,其中在整个势能曲线上确实为_0≈1。这种类型的分析和相应的结果表明,通过合理选择零级轨道集,可以以“非动力学”类型的关联找到Be_2键的起源。这个结论与Schmidt等人的结论不同。 [J Phys Chem A,2010,114,8687],他认为Be_2弱键的形成应专门归因于与{2s,2p}“活动空间”相关的“动态”相关性。是〜1S基态。

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