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Computational methods semiempirical

A highly readable account of early efforts to apply the independent-particle approximation to problems of organic chemistry. Although more accurate computational methods have since been developed for treating all of the problems discussed in the text, its discussion of approximate Hartree-Fock (semiempirical) methods and their accuracy is still useful. Moreover, the view supplied about what was understood and what was not understood in physical organic chemistry three decades ago is... [Pg.52]

Another related issue is the computation of the intensities of the peaks in the spectrum. Peak intensities depend on the probability that a particular wavelength photon will be absorbed or Raman-scattered. These probabilities can be computed from the wave function by computing the transition dipole moments. This gives relative peak intensities since the calculation does not include the density of the substance. Some types of transitions turn out to have a zero probability due to the molecules symmetry or the spin of the electrons. This is where spectroscopic selection rules come from. Ah initio methods are the preferred way of computing intensities. Although intensities can be computed using semiempirical methods, they tend to give rather poor accuracy results for many chemical systems. [Pg.95]

It is possible to use computational techniques to gain insight into the vibrational motion of molecules. There are a number of computational methods available that have varying degrees of accuracy. These methods can be powerful tools if the user is aware of their strengths and weaknesses. The user is advised to use ah initio or DFT calculations with an appropriate scale factor if at all possible. Anharmonic corrections should be considered only if very-high-accuracy results are necessary. Semiempirical and molecular mechanics methods should be tried cautiously when the molecular system prevents using the other methods mentioned. [Pg.96]

OPW (orthogonalized plane wave) a band-structure computation method P89 (Perdew 1986) a gradient corrected DFT method parallel computer a computer with more than one CPU Pariser-Parr-Pople (PPP) a simple semiempirical method PCM (polarized continuum method) method for including solvation effects in ah initio calculations... [Pg.366]

Computational methods also indicate the stability of aggregated stmctures. Both ab initio and semiempirical calculations of the stmcture of the lithium enolate of methyl... [Pg.436]

Molecular orbital calculations (ah initio or semiempirical methods) are also often used to provide a description of radical species and their reactions. High levels of theory are required to provide reliable data. However, rapid advances in computer power and computational methods are seeing these methods more widely used and with greater success (for leading references on the application of theory to describe radical addition reactions, see Section 1.2.7). [Pg.16]

The two computational methods, CMS-Xa and LCAO B-spline DPT, for now provide consistent, comparable results [57] with little to choose between them in comparison with experiment in those cases presented here (Sections I.D. 1. a and I. D.a.2). The B-spline method holds the upper hand aesthetically by its avoidance of a model potential semiempirically partitioned into spherical atomic regions. More importantly it olfers greater scope for future development, particularly as the inevitable increases in available computing power open new doors. [Pg.297]

These stereochemistry outcomes would be easily predicted based on the assumption that the carbonyl oxygen is coordinated to the lithium atom such as d in 70. The larger aryl function will locate in the less sterically hindered side (left-hand side in 70), providing the desired stereoselectivity. Semiempirical (MENO) computational methods were applied and the results supported our conclusion. [Pg.39]

On-the-fly molecular dynamics have been employed in order to simulate the photochemistry of carbonyl-containing compounds. The on-the-fly mechanism implemented in the MNDO program is the velocity-Verlet algorithm. Here an additional aspect of the usage of a computational cheap semiempirical method is visible. In order to provide realistic relative yields of different photochemical reactions, a large enough sample of trajectories is needed. For these systems, a substantial amount of trajectories (around 100) has been calculated for a relatively long timescale (up to 100 ps). [Pg.5]

Over the years, several computational methods have been developed. The variational theory can be used either without using experimental data other than the fundamental constants (i.e., ab initio methods) or by using empirical data to reduce the needed amount of numerical work (i.e., semiempirical data methods). There are various levels of sophistication in both ab initio [HF(IGLO), DFT GIAO-MP2, GIAO-CCSD(T)] and semiempirical methods. In the ab initio methods, various kinds of basic sets can be employed, while in the semiempirical methods, different choices of empirical parameters and parametric functions exist. The reader is referred to reviews of the subject.18,77... [Pg.93]

Extensive tests have been carried out to establish the reliability of quantum-chemical schemes for metal oxide investigations. This includes schemes at a variety of levels of sophistication suitable for calculations of very large systems. In particular density functional methods offer good possibilities to treat sufficiently large systems to be applicable to many central problems in the field of photoelectrochemistry with reasonable accuracy and at very competitive computational costs. Semiempirical methods still offer a last possibility to perform reasonably accurate calculations on nanostructured systems containing several hundred atoms where first principles methods still cannot be applied routinely. [Pg.253]

Here we skim over the field of semiempirical VB theory of the Jt-systems of benzenoids. Primary focus is on a systematic derivational development of a hierarchical sequence of VB models. Different VB-based models are addressed in different sections (2, 3,5, 6) here, and the overall development is summarized in the diagram at the conclusion of Sect. 7. Section 4 serves as an interlude on quantum chemical computational methods, with emphasis on the VB basis and its relationship to chemical structure — this being crucial for the following sections. Along the way we indicate some of the history and general characteristics of the models. The unifying view which emerges not only incorporates many aspects of past work but reveals avenues for future research. [Pg.59]

Drs. Larry A. Curtiss, Paul C. Redfern, and David J. Frurip present a tutorial on how to compute enthalpies of formation in Chapter 3. Often a computational chemist will want to know how stable a molecule is. The techniques described in this chapter can answer this question. The authors, who have studied what has been called computational thermochemistry, describe ab initio molecular orbital methods (including the highly accurate and popular Gn methods), density functional methods, semiempirical molecular orbital methods, and empirical methods (such as based on bond energies). These methods are richly illustrated with detailed, worked out examples. [Pg.343]

Energy calculation and minimization One of the fundamental properties of molecules is their energy content and energy level. Three major theoretical computational methods of their calculation include empirical (molecular mechanics), semiempirical, and ab initio (quantum mechanics) approaches. Energy minimization results in geometry optimization of the molecular structure. [Pg.286]

The overall energetics obtained by Gao and coworkers are consistent with previous calculations and experimental values. First, the reasonableness of using AMI, despite its semiempirical nature, is supported by the fact that it predicts an endothermicity of 35.5 kcal mol-1 for decarboxylation in the gas phase, which is extremely close to the values predicted previously with more involved computational methods (see Section 2). Second, the predicted activation free energy for decarboxylation in aqueous solution is 37.2 kcal mol-1, while the corresponding experimental value is 38.5 kcal mol-1 (Fig. I).1 Third, the QM/MM calculations predict a free energy of activation for OMP decarboxylation in ODCase of 14.8 kcal mol-1, while the experimental value is 15.2 kcal mol-1 (Fig. I).1... [Pg.205]

The data necessary for thermodynamic estimates are available from experimental as well as computational methods. In many systems AGh can be approximated by experimentally accessible AGJ. The approximation is valid (to within 0.05-0.15 eV) if the radical coupling has no barrier (is diffusion limited) and the thermolysis is carried out under conditions selected to minimize the cage recombination [79]. The homolytic bond strengths can also be obtained in many cases from the Benson group-additivity tables [80] or semiempirical quantum or molecular mechanics calculations [81]. With appropriate entropy corrections [75f], relatively accurate AGh values can be obtained in that way. [Pg.19]

It is important to recognize that the low level computation, and the low and intermediate level computations in a three-layer ONIOM, does not have to be MM. Any computational method can be used for any layer. For example, a three-layer ONIOM might use a semiempirical computation for the real system (5q), a DPT computation for the intermediate layer (Si), and a CASSCF computation for the high layer (82). [Pg.40]


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