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Subject total energy

The minimization of the total energy, subject to the condition that the total number of electrons N is fixed,... [Pg.8]

Table V shows the composition of the liquid meals for this study. As in the previous study, two levels each of cottage cheese and beef were fed to the subjects. In addition, 45 g of protein from soy isolate was also fed. The phytic acid content of this meal was 126 mg. A basal diet containing all nutrients except protein was also included in this study. It was necessary to reduce the fat content of the basal diet for palatability the total energy for this meal only was 250 kcal. In this study, the calcium and phosphorus levels of each meal were equalized across all levels and sources of protein. Levels of other meal components were maintained as constant as possible and are shown at the bottom of Table V. Table V shows the composition of the liquid meals for this study. As in the previous study, two levels each of cottage cheese and beef were fed to the subjects. In addition, 45 g of protein from soy isolate was also fed. The phytic acid content of this meal was 126 mg. A basal diet containing all nutrients except protein was also included in this study. It was necessary to reduce the fat content of the basal diet for palatability the total energy for this meal only was 250 kcal. In this study, the calcium and phosphorus levels of each meal were equalized across all levels and sources of protein. Levels of other meal components were maintained as constant as possible and are shown at the bottom of Table V.
As can be seen from the energy level structure diagram, the relative position of the HOMO and LUMO levels are not less important than the energy gap between them, since they control the possibility of charge injection. At this point, however, note, that a MO scheme is often used for illustration, but more properly the total energy states of the molecules and their radical cations and anions that may be subjected to electronic rearrangement have to be considered. Bearing this in mind, the measured values of redox potentials can be translated into the molecular orbital picture. [Pg.144]

Another interesting application of the total energy approach involves superconductivity. For conventional superconductors, the 1957 theory of Bardeen, Cooper and Schrieffer [26] has been subject to extensive tests and has emerged as one of the most successful theories in physics. However, because the superconducting transition temperature Tc depends exponentially on the electron-phonon coupling parameter X and the electron-electron Coulomb parameter p, it has been difficult to predict new superconductors. The sensitivity is further enhanced because the net attractive electron-electron pairing interaction is proportional to X-p, so when these parameters are comparable, they need to be determined with precision. [Pg.261]

Given a confinement radius, R, the orbital density parameters are allowed to evolve freely until the total energy given by equation (19) becomes a minimum subject to the normalization constraint indicated in equations (27) and (30). An auxiliary condition for the free-case (R 00) is the fulfillment of the Virial... [Pg.347]

Tablel6.4 The contribution of amino acid oxidation to total energy reguirement during starvation in lean and obese subjects... Tablel6.4 The contribution of amino acid oxidation to total energy reguirement during starvation in lean and obese subjects...
Here, k is Boltzmann s constant, namely 1.39 10-16 ergs/deg. and N (E) is the number of independent ways in which the system of atoms may have the total energy E. The subject of quantum statistics is concerned with the detailed determination of the quantity N(E). [Pg.4]

The variational method is then used to minimize the expectation value of total energy E = (cj) H (j)) under small variation of the ip s in (19), and subject to the normalization condition of cj) ()) H (1)) = 1. (This may be done by employing the method of Lagrangian undetermined multipliers). [Pg.31]

This is because the total energy can be made up with anything from 0 to E in each term, subject to the condition that the total does not exceed E and in general the chance of Qx in one term, Q2 in the next, and so on, is the product of the separate probabilities. [Pg.24]

In our experience, the introduction of "extra potentials" is a particularly useful technique when molecular conformations other than the minimum energy one must be explored. In this method, potentials are added which make it prohibitively expensive (in energy terms) for the molecule not to assume the desired structural feature. The total energy—strain energy plus "extra potential" energy—is minimized, giving the minimum energy conformation of the molecule subject to the constraint imposed by the "extra potentials". [Pg.121]

The initial guess structure is subjected to a total energy minimisation by slightly modifying the internal rotation angles in order to reach a microscopic structure in a mechanical equilibrium, i.e. corresponding to a true potential energy minimum. [Pg.94]

Since every system under consideration is subject to different efficiency, it is of interest to have efficiency as the integral parameter of the system which comprises element characteristics of the system. The performance indicator in this assessment procedure is composed of number of sub-indicators efficiency, total energy cost, capital cost and lifetime. The efficiency of the system is considered as the integral parameter for the performance validation. The total energy cost is result of the system optimization with minimum energy cost constrain. The capital cost is a measure of the investment per unit energy produced in the lifetime of the system. Also, the important parameter in the assessment of performance of the energy system is the lifetime of system. [Pg.198]

Computationally, a large part of the work related to the subject of this book has involved determination of equilibrium geometries of metal-polymer complexes and the relation between geometrical and electronic structure. Since there is a lack of experimental information concerning equilibrium geometries, these data are only accessible via calculations in which the total energy is minimized with respect to the positions of the nuclei. [Pg.25]

The maximization of J is subject to a set of physical and practical constraints that make the optimization problem meaningful. For example, we usually wish to opti- ,mize J using a laser pulse of a fixed total energy /. This results in the (practical). constraint equation (known as a penalty ) where... [Pg.87]


See other pages where Subject total energy is mentioned: [Pg.21]    [Pg.268]    [Pg.606]    [Pg.1031]    [Pg.2208]    [Pg.93]    [Pg.218]    [Pg.69]    [Pg.84]    [Pg.635]    [Pg.21]    [Pg.57]    [Pg.231]    [Pg.164]    [Pg.67]    [Pg.128]    [Pg.127]    [Pg.299]    [Pg.32]    [Pg.326]    [Pg.180]    [Pg.33]    [Pg.80]    [Pg.4]    [Pg.23]    [Pg.53]    [Pg.159]    [Pg.254]    [Pg.53]    [Pg.66]    [Pg.4]    [Pg.360]    [Pg.131]    [Pg.30]    [Pg.154]   
See also in sourсe #XX -- [ Pg.150 , Pg.159 ]




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Subject energy

Subject total

Total energy

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