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Point distribution schemes

In conclusion, we have presented a new formulation of the CVM which allows continuous atomic displacement from lattice point and applied the scheme to the calculations of the phase diagrams of binary alloy systems. For treating 3D systems, the memory space can be reduced by storing only point distribution function f(r), but not the pair distribution function g(r,r ). Therefore, continuous CVM scheme can be applicable for the calculations of phase diagrams of 3D alloy systems [6,7], with the use of the standard type of computers. [Pg.56]

The object of any electrical power distribution scheme is to provide a power supply system that will convey power economically and reliably from the supply point to the many loads throughout the installation. The standard method of supplying reliable electrical supplies to a load center is to provide duplicated 100 per cent rated supplies. However, there are a number of ways in which these supplies can be provided. [Pg.211]

In the present work, Eq. (3) is calculated in the DV method, i.e. the integration is evaluated as the weighted sum of the integrand values at the discrete points distributed randomly according to a certain sampling function (20). The validity of the DV integration scheme in the calculation of the dipole matrix element has been already tested (23). [Pg.142]

Fig. 9 HNCO spectra of ubiquitin. Top panels show the addition of 0°, 90°, and 30° projections of the two jointly sampled indirect dimensions at a proton chemical shift of 8.14 ppm, reconstructed using back projection reconstruction. Each projection contains 52 complex points thus the total number of complex points sampled from left to right is 52, 104, and 156. The lower panel shows MaxEnt reconstruction using the same number of complex data points, distributed randomly along the nitrogen dimension (constant time) and with an exponentially decreasing sampling density decay rate corresponding to 15 Hz in the carbon dimension. A ID trace at the position of the weakest peak present in the spectrum is shown at the top of each spectrum (indicated by a dashed line). The insets depict the sampling scheme... Fig. 9 HNCO spectra of ubiquitin. Top panels show the addition of 0°, 90°, and 30° projections of the two jointly sampled indirect dimensions at a proton chemical shift of 8.14 ppm, reconstructed using back projection reconstruction. Each projection contains 52 complex points thus the total number of complex points sampled from left to right is 52, 104, and 156. The lower panel shows MaxEnt reconstruction using the same number of complex data points, distributed randomly along the nitrogen dimension (constant time) and with an exponentially decreasing sampling density decay rate corresponding to 15 Hz in the carbon dimension. A ID trace at the position of the weakest peak present in the spectrum is shown at the top of each spectrum (indicated by a dashed line). The insets depict the sampling scheme...
A second, entirely different class of new polymer integral equation theories have been developed by Lipson and co-workers, Eu and Gan, " and Attard based on the site-site version of the Born-Green-Yvon (BGY) equation. The earliest work in this direction was apparently by Whittington and Dunfield, but they addressed only a special aspect of the isolated polymer problem (dilute solution). The central quantity in the BGY approaches is the formally exact expressions that relate two and three (or more) intramolecular and intermolecular distribution functions. The generalized site-site Ornstein-Zernike equations and direct correlation functions do not enter. In the BGY schemes the closure approximation(s) enter as approximate relations between the two- and three-body distribution functions supplemented with exact normalization and asymptotic conditions. In the recent BGY work of Taylor and Lipson a four-point distribution function also enters. [Pg.129]

The number of the cracks observed shows the material ability to multiple cracking. To be able to observe distribution of cracks in the tested specimens the third points loading system must be chosen, not the central point loading scheme, used in many tests of fibrous concrete... [Pg.627]

Dendrimers including a chiral part, carried by either the central core or the branching points distributed in the dendritic structure, have attracted recent interest. Three research groups ventured into this area, but the main contribution was due to Seebach s team [32]. These researchers relied on Frechet s synthetic approach to first make aryl ether dendrons and then attach them to various chiral cores having either a true chiral center (Scheme 9A) or unsym-... [Pg.254]

Note MM-i- is derived from the public domain code developed by Dr. Norm an Allinger, referred to as M.M2( 1977), and distributed by the Quantum Chemistry Program Exchange (QCPE). The code for MM-t is not derived from Dr. Allin ger s present version of code, which IS trademarked MM2 . Specifically. QCMPOlO was used as a starting point Ibr HyperChem MM-t code. The code was extensively modified and extended over several years to include molecular dynamics, switching functuins for cubic stretch terms, periodic boundary conditions, superimposed restraints, a default (additional) parameter scheme, and so on. [Pg.102]

This is the most common scheme in normal use for any power system with more than one feeder, connected to a common bus, such as for distribution and sub-distribution power networks, having a number of load points, controlled through a main incoming feeder. In a switchgear assembly, for instance, common protection may be provided at the incoming for a ground fault or combined 0/C and G/F protections as discussed above. In such cases, a restricted G/F protection may not be appropriate or required, as the protection now needed is sy.stem protection, rather than individual equipment proteelion. The incomer must operate whenever a fault occurs at any point on the system. Moreover, for an LT system, where it may not be desirable or possible to provide individual protection to each feeder, such a scheme is adopted extensively. [Pg.690]

A drawback of the Lagrangean artificial-viscosity method is that, if sufficient artificial viscosity is added to produce an oscillation-free distribution, the solution becomes fairly inaccurate because wave amplitudes are damped, and sharp discontinuities are smeared over an increasing number of grid points during computation. To overcome these deficiencies a variety of new methods have been developed since 1970. Flux-corrected transport (FCT) is a popular exponent in this area of development in computational fluid dynamics. FCT is generally applicable to finite difference schemes to solve continuity equations, and, according to Boris and Book (1976), its principles may be represented as follows. [Pg.105]

Other schemes involving dichroic dyes with heat and electrical fields are also possible. Each of the possibilities could use the plastic structure of the substrates, its durability, or both. This approach would recycle the material for carrying the printed messages at the point of use, eliminating handling and distribution costs, and would require a fraction of the enormous amount of paper now consumed in delivering news and other literary material. The newspaper or periodical would have the familiar size and appearance and would present little change to the reader. The convenience of real on time home delivery and other built in aspects of the system would make it a useful successor to the present one. (This is just a point to discuss and amuse oneself but it could happen.)... [Pg.268]


See other pages where Point distribution schemes is mentioned: [Pg.9]    [Pg.9]    [Pg.9]    [Pg.586]    [Pg.99]    [Pg.126]    [Pg.65]    [Pg.1088]    [Pg.333]    [Pg.99]    [Pg.136]    [Pg.69]    [Pg.3469]    [Pg.127]    [Pg.497]    [Pg.87]    [Pg.481]    [Pg.668]    [Pg.685]    [Pg.99]    [Pg.141]    [Pg.281]    [Pg.153]    [Pg.115]    [Pg.342]    [Pg.406]    [Pg.98]    [Pg.112]    [Pg.103]    [Pg.103]    [Pg.168]    [Pg.163]    [Pg.32]    [Pg.366]    [Pg.236]    [Pg.168]    [Pg.332]   
See also in sourсe #XX -- [ Pg.8 ]




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Distribution points

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