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Thermal corrections, computed internal

Thermal corrections to the computed internal energy are necessary to obtain energies at temperatures which are directly comparable to experimental conditions [27]. The thermal corrections to the internal energy are determined by contributions... [Pg.326]

The internal energy at a specific temperature is then determined by the sum of the internal thermal energy correction term and the computed electronic energy. Take 298 K, as an example. [Pg.327]

The criterion for improvement used below is the internal energy of the model. In choosing a particular criterion function one must examine both its validity and the accuracy with which it can be computed. Strictly speaking, the conformational free energy and not the conformational energy is a minimum for the experimentally observed conformation. However, for a crystal or the interior of a folded macromolecule the use of the energy is not a bad approximation if a correction for expansion due to vibrational (thermal) motion is applied. [Pg.459]


See other pages where Thermal corrections, computed internal is mentioned: [Pg.189]    [Pg.122]    [Pg.571]    [Pg.118]    [Pg.79]    [Pg.422]    [Pg.165]    [Pg.9]   


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Thermal corrections

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