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Potential energy model potentials

Morse [119] introduced a potential energy model for tire vibrations of bound molecules... [Pg.205]

In the QM/MM potential energy model, the total energy of the system is... [Pg.59]

Rullmann, J.A.C. and Duijnen P.Th. van, Potential energy models of biological macromolecules a case for ab initio quantum chemistry. CRC Reports in Molecular Theory (1990) 1 1—21. [Pg.96]

Figure 2 Sample matrix patterns for (a) block diagonal and (b-e) sparse unstructured. Pattern (b) corresponds to the Hessian approximation (preconditioner) for a potential energy model from the local energy terms (bond length, bond angle, and dihedral angle terms), and (c) is a reordered matrix pattern that reduces fill-in during the factorization. Pattern (d) comes from a molecular dynamics simulation of super-coiled DNA36 and describes pairs of points along a ribbonlike model of the duplex that come in close contact during the dynamics trajectory pattern (e) is the associated reordered structure that reduces fill-in. Figure 2 Sample matrix patterns for (a) block diagonal and (b-e) sparse unstructured. Pattern (b) corresponds to the Hessian approximation (preconditioner) for a potential energy model from the local energy terms (bond length, bond angle, and dihedral angle terms), and (c) is a reordered matrix pattern that reduces fill-in during the factorization. Pattern (d) comes from a molecular dynamics simulation of super-coiled DNA36 and describes pairs of points along a ribbonlike model of the duplex that come in close contact during the dynamics trajectory pattern (e) is the associated reordered structure that reduces fill-in.
Another way in which polarizability is included implicitly is in the value of the partial charges, qi, that are assigned to the atoms in the model. The charges used in potential energy models for condensed phases are often enhanced from the values that would be consistent with the gas-phase dipole moment, or those that would best reproduce the electrostatic potential (ESP)... [Pg.90]

The early conductivity model of Stevels (1957) and Taylor (1956, 1959) is in a sense a random potential energy model. It is assumed in this model that the ions experience randomly varying potential energy which is due to the presence of a random structure. For the d.c. conduction, the... [Pg.275]

Here, is the internal energy calculated from the potential energy model. The heat capacity at constant volume is another useful thermodynamic quantity that can be determined directly from the frequencies as it equals the derivative of the vibrational internal energy with respect to temperature. [Pg.300]

Actually, this approach has serious limitations for nonstationary situations. The continuous parametric change of a quantum electronic state into a different one as a function of nuclear positions is one of them. Thus, a diatomic molecule lying in a particular quantum state is made to continuously dissociate into atoms that, as the intemuclear distance increases towards an infinite value, form different quantum states. This type of processes are defmitely forbidden by quantum mechanics. Even the most advanced quantum transition state theories are dependent upon potential energy models... [Pg.207]

A comparison of the adsorption energies of the complexes formed by ammonia, pyridine and isopropylamine with a simple potential-energy model, which assumes that the heat of adsorption scales linearly with gas-phase proton affinities, suggests that proton transfer dominates the interaction between the adsorbate and the acid site [56],... [Pg.399]

Harmonic oscillator versus square well potential energy model for the nucleus. [Blatt Communications.]... [Pg.29]

FORCE CONSTANTS, COMPRESSIBILITIES OF COORDINATED POLYHEDRA, AND POTENTIAL ENERGY MODELS... [Pg.353]

The reaUstic character of simulations and the accuracy of the results depend largely upon the potential energy model used. Here, the carbon dioxide molecule is modeled as Lennard-Jones interaction sites on the atoms plus point charges to account for the quadrupole (three center LJ model). The interactions are cut (but not shifted) at 2.0 nm. Because of this relatively large cutoff and the confinement of the molecules in the micropores, no long range corrections have been employed. [Pg.689]

Crystal structures of CI2, Br2 and I2 suggest deviations from normal van der Waals type structures. Potential energy models indicated the addition of anisotropic terms and in this context two possible models were generated. The flrst... [Pg.35]

Funamizu N, Takakuwa T. A minimal potential energy model for predicting stratification pattern in binary and ternary solid-liquid fluidized beds. Chem Eng Sci 51 341-351, 1996. [Pg.758]

M. Klobukowski, Theor. Chim. Acta, 83, 239 (1992). Comparison of the Effective Core Potential and Model Potential Methods in Studies of Electron Correlation Energy in Molecules Dihalides and Halogen Hydrides. [Pg.93]

Sketch the energy levels and radial wavefunctions for the Is, 2s, and 3s states of the jellium potential energy model. Point out the qualitative differences when compared to the same states of the one-electron atom. THINKING AHEAD [What is the shape of the potential energy curve, and how will this affect the energies and wavefunctions ]... [Pg.499]

Figure 2 Model exhibits motion across a wide range of frequencies. The left view shows a short trajectory of O-H bond distance in the model system showing the period of the fastest motion to be approximately 8.8 fs. The right view shows the trajectory of one dipole angle. Note that the electrostatic interactions result in a low-frequency motion with period approximately 10 ps. This motion is absent when the electrostatic component is removed from the potential energy model. Figure 2 Model exhibits motion across a wide range of frequencies. The left view shows a short trajectory of O-H bond distance in the model system showing the period of the fastest motion to be approximately 8.8 fs. The right view shows the trajectory of one dipole angle. Note that the electrostatic interactions result in a low-frequency motion with period approximately 10 ps. This motion is absent when the electrostatic component is removed from the potential energy model.

See other pages where Potential energy model potentials is mentioned: [Pg.314]    [Pg.286]    [Pg.349]    [Pg.230]    [Pg.368]    [Pg.423]    [Pg.148]    [Pg.494]    [Pg.347]    [Pg.143]    [Pg.11]    [Pg.198]    [Pg.265]    [Pg.288]    [Pg.410]    [Pg.415]    [Pg.435]    [Pg.438]    [Pg.438]   
See also in sourсe #XX -- [ Pg.453 , Pg.454 , Pg.455 , Pg.456 , Pg.457 ]




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Cluster models potential energy surfaces

Energy function, potential channel model

Intersecting potential energy surfaces model

Lennard-Jones models potential energy surfaces

Lennard-Jones potentials energy models

Marcus model potential energy barrier

Model potential

Molecular modelling potential energy

One-Particle Model with Square Potential-Energy Wells

Potential energies, bead-spring model

Potential energy factor, model

Potential energy factor, model interactions

Potential energy surface coordinate models

Potential energy surface modelling

Potential energy surfaces mechanistic model

Potential energy surfaces models

Potential energy surfaces statistical kinetic models

Prediction techniques potential energy models

Structure prediction techniques potential energy models

The Model System with Potential Energy

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