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Bonding quantum mechanics

The number, 0.75 vu, is sometimes called the formal charge on the O atoms, but it should not be confused with either the formal ionic charge (=-2 for all ions) or the charges on the O atoms calculated by quantum mechanics. Quantum mechanical charges are usually larger than -0,75 (depending on how the calculation is performed) since they include ionic contributions to the P-O bonds as well as to the external bonds. Quantum mechanics does not allow one to separate the internal and external bond contributions. [Pg.45]

What is the nature of the excimer bond Quantum mechanical calculations of the theoretical position of excimer fluorescence bands give good agreement with experimental positions if excitation resonance and charge resonance are both taken into account—that is, if the structure of the excimer is described by Equation 13.26.33... [Pg.704]

There are currently three different approaches to understanding chemical bonding. Quantum mechanical calculations see Ab Initio Calculations, Molecular Orbital Theory), even though they give the most complete picture, offer few insights into the nature of chemical bonds themselves because the concept of a bond does not arise naturally from a formahsm based on the interactions between nuclei and electrons rather than the interaction between atoms. Even though quantum mechanics gives accurate values for measurable properties, its calculations are compnter intensive and it becomes more difficult to use the more complex the chemical system. [Pg.5377]

Electrons are the main atom components that will play a fundamental role in the structure of the newly formed molecular bond. Quantum mechanics provides us with a mathematical expression describing the probability of finding an electron in every position of space. However, this theory does not explain how an electron moves from one position to another. Therefore, the notion of orbital has been introduced in order to explain the probability of finding an electron at various points in space. Each type of orbitals corresponds to one of the possible combinations of quantum numbers. An orbital can have two electrons of opposite spin signs, one electron or can be vacant. In the ground state, chemical bonds will occur in such a way so that the two electrons will now belong to the formed molecular bond. The two electrons will occupy or share a molecular orbital. [Pg.8]

The common density-functional methods are methods for calculating the electronic ground-state properties. There are, however, other systems and/or properties where extensions of these methods could be highly relevant. In Section 8 we saw that a quantum treatment of some fight nuclei (most notably, of protons) could lead to qualitatively different results than when treating these classically. Thus, first of all when studying hydrogen bonds quantum-mechanical effects of the protons could very well be important. [Pg.165]

Molecules are composed of multiple atoms that are bonded by covalent bonds. Quantum mechanics indicates that those atoms are constantly vibrating about some equilibrium position, even at absolute zero, having some nonzero minimum energy of vibration (the zero-point energy ). Because vibrational motions of molecules represent another form of energy, we can define a vibrational partition function q, for a molecule such that... [Pg.638]


See other pages where Bonding quantum mechanics is mentioned: [Pg.4]    [Pg.46]    [Pg.78]    [Pg.401]    [Pg.46]    [Pg.78]    [Pg.29]    [Pg.45]    [Pg.29]    [Pg.45]    [Pg.3]    [Pg.121]    [Pg.3505]    [Pg.228]    [Pg.93]    [Pg.35]    [Pg.3504]    [Pg.103]    [Pg.47]   
See also in sourсe #XX -- [ Pg.109 , Pg.115 ]




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