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Energy, dissociation

If a sufficient number of vibrational term values are known in any electronic state the dissociation energy Dq can be obtained from a Birge-Sponer extrapolation, as discussed in [Pg.250]

To obtain an accurate value of Tig for the ground electronic state is virtually impossible by vibrational spectroscopy because of the problems of a rapidly decreasing population with increasing v. In fact, most determinations are made from electronic emission spectra from one, or more, excited electronic states to the ground state. [Pg.252]

If the values of in the combining states are very different the dissociation limit of a progression may be observed directly as an onset of diffuseness. However, the onset is not always particularly sharp this is the case in the B Uq+ absorption system of iodine [Pg.252]

Equation (7.89) also shows that E)q may be obtained from since is the [Pg.253]

Tig and T) , the dissociation energies relative to the minima in the potential curves, are obtained from Tig and T)g by [Pg.253]

Equation (7.89) also shows that Dq may be obtained from vlimit since Avatomic is the wavenumber difference between two atomic states, the ground state 2P3/2 and the first excited state 2 P /2 of the iodine atom, known accurately from the atomic spectrum. Thus the accuracy of D, j is limited only by that of vlimit. [Pg.253]

In order to be able to access the accuracy of a given computational scheme, Pople and co-workers have constructed the so-called G2 set of data.37 This contains a large number of experimental heats of formation for small molecules, and through comparison with calculated values the deviations are expected to yield valid information about the computational scheme. It shall be added that the molecules contain only first- and second-row atoms and no transition-metal atoms, which does limit the generality of the results. [Pg.330]

they compared the performance of different density-functional schemes.38 They found that the average absolute deviation could be reduced from about 91 kcal mol-1 for a specific LDA to 7-20 kcal mol-1 for different types of GGA, and further to about 3 kcal mol 1 for the best hybrid methods. This should not be taken as a surprise since the parameters of the hybrid functionals (i.e., the relative weighting of Hartree-Fock and density-functional exchange) are often determined by optimizing this performance. Petersson et al.39 have later argued that the error for the hybrid methods in fact can be reduced even further to about 1.5 kcal mol 1. [Pg.330]


S = Heat of sublimation of sodium D = Dissociation energy of chlorine / = Ionization energy of sodium = Electron affinity of chlorine Uq = Lattice energy of sodium chloride AHf = Heat of formation of sodium chloride. [Pg.64]

The feature that distinguishes intemrolecular interaction potentials from intramolecular ones is their relative strengtii. Most typical single bonds have a dissociation energy in the 150-500 kJ mol range but the strengdi of the interactions between small molecules, as characterized by the well depth, is in the 1-25 kJ mor range. [Pg.185]

Irvin J A and Dagdigian P J 1980 Chemiluminescence from the Ca(4s3d D) + O2 reaction absolute cross sections, photon yield, and CaO dissociation energy J. Chem. Rhys. 73 176-82... [Pg.2086]

Figure B2.5.14. The IR laser chemistry of CF I excited up to the dissociation energy with about 17 quanta of a CO2 laser, The dissociation is detected by uncertainty limited cw absorption (hv ), see figures... Figure B2.5.14. The IR laser chemistry of CF I excited up to the dissociation energy with about 17 quanta of a CO2 laser, The dissociation is detected by uncertainty limited cw absorption (hv ), see figures...
The energy required to break the bond between two covalently bonded atoms is called the bond dissociation energy . In polyatomic molecules this quantity varies with environment. For example, ammonia has three N—H bond dissociation energies ... [Pg.47]

For many purposes, for example the estimation of approximate heats of formation (p. 63), it is sufficient to have an average value. This average of the bond dissociation energies is called the average thermochemical bond energy or (more commonly) simply the bond energy. ... [Pg.47]

The heats of formation of the gaseous atoms, 4, are not very different clearly, it is the change in the bond dissociation energy of HX, which falls steadily from HF to HI, which is mainly res ponsible for the changes in the heats of formation. 6. We shall see later that it is the very high H—F bond energy and thus the less easy dissoeiation of H—F into ions in water which makes HF in water a weak aeid in comparison to other hydrogen halides. [Pg.73]

The bond dissociation energy of the hydrogen-fluorine bond in HF is so great that the above equilibrium lies to the left and hydrogen fluoride is a weak acid in dilute aqueous solution. In more concentrated solution, however, a second equilibrium reaction becomes important with the fluoride ion forming the complex ion HFJ. The relevant equilibria are ... [Pg.328]

Emphasis was put on providing a sound physicochemical basis for the modeling of the effects determining a reaction mechanism. Thus, methods were developed for the estimation of pXj-vahies, bond dissociation energies, heats of formation, frontier molecular orbital energies and coefficients, and stcric hindrance. [Pg.549]

The knowledge base is essentially two-fold on one hand it consists of a series of procedures for calculating all-important physicochemical effects such as heats of reaction, bond dissociation energies, charge distribution, inductive, resonance, and polarizability effects (.see Section 7.1). The other part of the knowledge base defines the reaction types on which the EROS system can work. [Pg.550]

A more useful quantity for comparison with experiment is the heat of formation, which is defined as the enthalpy change when one mole of a compound is formed from its constituent elements in their standard states. The heat of formation can thus be calculated by subtracting the heats of atomisation of the elements and the atomic ionisation energies from the total energy. Unfortunately, ab initio calculations that do not include electron correlation (which we will discuss in Chapter 3) provide uniformly poor estimates of heats of formation w ith errors in bond dissociation energies of 25-40 kcal/mol, even at the Hartree-Fock limit for diatomic molecules. [Pg.105]

One may wonder why it is important to distinguish between and keep track of these two energies and Dq, when it seems that one would do. Actually, both are important. The bond energy Dg dominates theoretical comparisons and the dissociation energy Dq, which is the ground state of the real molecule, is used in practical applications like calculating thermodynamic properties and reaction kinetics. [Pg.307]

Write a program in BASIC to calculate the dissociation energy of Ilj". This can be done by lilling in an appropriate data block using one or more DATA statements. [Pg.330]

The molecule HgH has vibrational lines at 1204, 966, 632, and 172 cm . Constiuct the Birge-Spooner plot for this molecule and find its dissociation energy Dq and bond energy Dg. [Pg.331]

These harmonic-oscillator solutions predict evenly spaced energy levels (i.e., no anharmonicity) that persist for all v. It is, of course, known that molecular vibrations display anharmonicity (i.e., the energy levels move closer together as one moves to higher v) and that quantized vibrational motion ceases once the bond dissociation energy is reached. [Pg.69]


See other pages where Energy, dissociation is mentioned: [Pg.151]    [Pg.151]    [Pg.178]    [Pg.703]    [Pg.17]    [Pg.765]    [Pg.815]    [Pg.862]    [Pg.907]    [Pg.1022]    [Pg.1023]    [Pg.1027]    [Pg.1129]    [Pg.1173]    [Pg.1255]    [Pg.596]    [Pg.603]    [Pg.73]    [Pg.74]    [Pg.88]    [Pg.114]    [Pg.210]    [Pg.262]    [Pg.327]    [Pg.328]    [Pg.324]    [Pg.214]    [Pg.112]    [Pg.116]    [Pg.297]    [Pg.302]    [Pg.302]    [Pg.305]    [Pg.306]    [Pg.331]   


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