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Wave functions energy

Eliav, E., Kaldor, U. and Ishikawa, Y. (1994) Open-shell relativistic coupled-cluster method with Dirac-Breit wave functions Energies of the gold atom and its cation. Physical Review Letters, 49, 1724—1729 Including newer unpublished results from this group. [Pg.225]

ADMET absorption, distribution, metabolism, excretion and toxicity BLW-ED block-localized wave function energy decomposition hERG human ether-a-go-go-related gene QSAR quantitative structure-activity relationship... [Pg.315]

In a recent paper. Mo and Gao [5] used a sophisticated computational method [block-localized wave function energy decomposition (BLW-ED)] to decompose the total interaction energy between two prototypical ionic systems, acetate and meth-ylammonium ions, and water into permanent electrostatic (including Pauli exclusion), electronic polarization and charge-transfer contributions. Furthermore, the use of quantum mechanics also enabled them to account for the charge flow between the species involved in the interaction. Their calculations (Table 12.2) demonstrated that the permanent electrostatic interaction energy dominates solute-solvent interactions, as expected in the presence of ion species (76.1 and 84.6% for acetate and methylammonium ions, respectively) and showed the active involvement of solvent molecules in the interaction, even with a small but evident flow of electrons (Eig. 12.3). Evidently, by changing the solvent, different results could be obtained. [Pg.320]

Fig. 7.5 Rotational energy profiles of ethane according to different ways of analysing the wave function (energies not drawn to scale, exaggerated for clarity). Fig. 7.5 Rotational energy profiles of ethane according to different ways of analysing the wave function (energies not drawn to scale, exaggerated for clarity).
Main Wave function Energy E Energy E2 Ratio kgLyE2... [Pg.16]

Our problem now is to see how this shape arises from the electronic structure of the atoms involved and to find out what we can about wave functions, energies, charge distributions and so on, all of which will be needed for an understanding of the interactions of these molecules in the liquid and solid states. Even using the Born-Oppenheimer approximation, which allows us first to solve the electronic problem with the nuclei fixed and then to use this result to determine the effective potential in which the nuclei move, exact solution of the Schrodinger equation is out of the question. It is possible, however, with relatively little labour, to see how the particular structure of the water molecule comes about and then, by refining this crude model, to calculate relevant quantities quite accurately. [Pg.2]

Main Wave function Energy Ei Energy 2 Ratio Xav 2... [Pg.17]

The dipole moment may be considered as the response of the wave function (energy) to the presence of an external electric held, in the limit where the held strength is van-... [Pg.356]

Energy (cm ) Wave function Energy (cm" ) Wave function... [Pg.366]

A quantum-chemistry approximation method is variational if the energy calculated by the method is never less than the true energy of the state being calculated. Since an SCF MO wave-function energy is equal to the variational integral (8.1), the SCF MO method is variational. Although being variational is a desirable property, we shall see that many of the calculation methods currently used (such as MP, CC, DFT) are not variational. [Pg.526]

These conditions are similar to the boundary conditions for the vibrations of a string in Section 14.3. In order for (0) to vanish, the constant B must vanish, because cos(O) = 1. The coordinate wave function (energy eigenfunction) for region n is now... [Pg.665]

Some areas of computational electronic-structure theory are not treated in this book. All methods discussed are strictly ab initio. Semi-empirical methods are not treated nor is density-functional theory discussed all techniques discussed involve directly or indirectly the calculation of a wave function. Energy derivatives are not covered, even though these play a prominent role in the evaluation of molecular properties and in the optimization of geometries. Relativistic theory is likewise not treated. In short, the focus is on techniques for solving the nonrelativistic molecular... [Pg.541]


See other pages where Wave functions energy is mentioned: [Pg.254]    [Pg.412]    [Pg.98]    [Pg.65]    [Pg.212]    [Pg.83]    [Pg.89]    [Pg.65]    [Pg.236]    [Pg.3]    [Pg.154]    [Pg.175]    [Pg.575]    [Pg.19]    [Pg.73]    [Pg.382]    [Pg.522]    [Pg.554]    [Pg.115]    [Pg.146]   
See also in sourсe #XX -- [ Pg.17 ]




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Coupled-cluster wave functions, derivatives energy

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Electronic energy coupled-cluster waves functions

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Energy derivatives interaction wave functions

Energy from an Approximate Wave Function

Energy of a CI Wave Function

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Potential energy curves wave functions

Pseudo wave functions and band energies

Quantum Numbers, Permissible Energy Levels, and the Wave Function

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Variational Wave-Function and Energies

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