Big Chemical Encyclopedia

Chemical substances, components, reactions, process design ...

Articles Figures Tables About

DATA DENSITY

With mostly unambiguous data, this protocol has been successfully used for proteins with up to 160 residues [62]. Although virtually all structures converge to the correct fold for small proteins, we observe that approximately one-third of the structures are misfolded for larger proteins, or for low data density, or many ambiguities (see, e.g.. Ref. 63). We have also used this protocol for most structure calculations with the automated NOE assignment method ARIA discussed in the next section. [Pg.262]

The terms p, T, and v are characteristic reducing parameters which may be obtained by fitting pressure-volume-temperature data (density, thermal expansion coefficient, and thermal pressure coefficient) for each pure component in the mixture (3,12). Values of p, v, and T are given in Tables I and II. [Pg.188]

From the position of any one data point, Z(i), the remaining data points appear scattered around it in the 3N — 6 dimensional space. The error in the Taylor expansion T), E[Z(j) — Ti[Z(j), can be measured at each neighboring data point, j i. If the data density is sufficiently high, there are a set of M points (typically M ss 20-100) which are close enough to Z(i) that the error in T) is dominated by the first term neglected in the Taylor expansion. Then... [Pg.429]

Not all the data points from the nt trajectories are used in the interpolation. The nsei new data points are selected using the h weight function [133] that balances the desire to place new points as far as possible from the existing nj data points with the need to have a higher data density in dynamically important regions. In particular, the relative importance of a candidate data point Zk (k denotes the trajectory) is given by... [Pg.469]

Fig. 4.36 Scaling representation of NSE data (density correlation function) corresponding to PI at Q=1.92 A [second maximum of S(Q)]. Times have been divided by the KWW time Tpair to obtain a master curve. T=230 (cross), 240 (empty circle), 250 (plus), 264 (empty square), 280 (empty triangle), 320 K (empty diamond). The solid line indicates the fit with the KWW law for 250 K Fig. 4.36 Scaling representation of NSE data (density correlation function) corresponding to PI at Q=1.92 A [second maximum of S(Q)]. Times have been divided by the KWW time Tpair to obtain a master curve. T=230 (cross), 240 (empty circle), 250 (plus), 264 (empty square), 280 (empty triangle), 320 K (empty diamond). The solid line indicates the fit with the KWW law for 250 K<T<320 K resulting in the parameters/ = 0.856 0.006, =0.45 0.013. Insert Temperature dependence of/q(T), the solid line denotes the prediction of MCT (Eq. 4.37) (Reprinted with permission from [8]. Copyright 1992 Elsevier)...
Keywords Carlin-type gold deposit, geochemical pattern, data density, ore cluster... [Pg.385]

Geochemical patterns are related to choice of map scale, which depends on densities of data. What map scale and data density used mainly depends on the size of the surveyed area and the purpose of the mapping study. [Pg.386]

The preferred map scales and data densities for delineation of different scale geochemical patterns are as follows. [Pg.386]

Natural budworm densities were determined by sampling 6 sprays, each 40 cm long, In the same quarter of the tree used to collect tissue for chemical analysis and to collect defoliation data. Densities were expressed as the average number of budworm larvae per 100 buds per tree. A visual estimate of the amount of defoliation eilso was made In the same area of the crown where the densities and needle tissue were collected. Since budworm may disperse from heavily defoliated trees, (Greenback, 1963) budworm densities from each tree were weighted by the level of defoliation that each tree sustained. This resulted In an Infestation Intensity measurement (dependent variable) which was subjected to multiple stepwise correlation analysis using various foliage quality and physical tree parameters as the Independent variables. Thirty-one parameters were used as Independent variables In this analysis. [Pg.7]

There is no doubt that everyone is familiar with Moore s law, the doubling of data density per integrated circuit every 2 years. The performance of integrated circuit devices, historically limited by the characteristics of the transistors, is today limited by the electrical characteristics of the interconnect. The needed improvements in the interconnect performance are achieved with copper and a reduction in the insulator dielectric4 constant due to the associated reduction in the interconnect capacitance, the cross-talk, and the power consumption. [Pg.11]

Kenneth A. Pickar, California Institute of Technology Let me just throw another stone on this one, too. Gordon Moore, who predicted that data density would double every 18 months, would be the first to tell you it was not a stroke of genius on his part. Things like the road map are a self-fulfilling prophecy. Creativity may have been stifled, but maybe if you look at how the business has expanded, it s hard to see how it could have been done any better. [Pg.35]

Analytical instruments based on either physicochemical separation methods or relying on (bio)chemical reactions require a finite time to run these instruments are usually operated in repetitive, non-overlapping batch mode and deliver results with a certain non-negligible dead time. Generally, data density is low, for instance, in the order of 1 min 1 for FIA or 2 h 1 for HPLC. [Pg.49]

Summing up we may say that the ratios Vr/Vw, Vg/Vw and Vc/Vw have been derived in two independent ways from quite different experimental data, densities and thermal expansion coefficients respectively. [Pg.97]

Due to the shortcomings of the classical Flory-Huggins lattice model, Flory and co-workers abandoned the whole concept of a lattice, and characterized each pure component by three equation of state parameters, V, T and P which may be evaluated from the pure component data, density, thermal expansion coefficient and... [Pg.124]

We shall show that two of these parameters are enough to describe the H-bond dynamics ( Thb and pg, for example). We shaU be able to calculate these two parameters from experimental data (density and depolarized Rayleigh scattering at various temperatures) and to compare the predictions of our theory with the observed diffusional properties of water. Moreover, it will become clear that the assumption of a discrete variable i) essentially means... [Pg.279]


See other pages where DATA DENSITY is mentioned: [Pg.171]    [Pg.508]    [Pg.282]    [Pg.449]    [Pg.1]    [Pg.333]    [Pg.42]    [Pg.461]    [Pg.851]    [Pg.385]    [Pg.386]    [Pg.386]    [Pg.420]    [Pg.2]    [Pg.136]    [Pg.188]    [Pg.1150]    [Pg.336]    [Pg.19]    [Pg.313]    [Pg.48]    [Pg.3]    [Pg.198]    [Pg.324]    [Pg.7]    [Pg.305]    [Pg.305]    [Pg.28]    [Pg.676]    [Pg.301]    [Pg.201]    [Pg.552]    [Pg.282]    [Pg.3222]    [Pg.3406]   


SEARCH



Charge density: comparative data

Data Analysis 1 Density

Data Analysis Using Absorption Probability Density (Example Guanidinium Nitroprusside)

Data and Sampling Densities

Data for density

Data interpretation probability density function

Densities, bulk, data

Density data collection

Density data set

Density functional studies of iridiumcatalyzed dehydrogenation thermodynamic data

Density of data points

Density, from crystal data

Elemental data density

Experimental Data on the Exchange Current Density and Symmetry Coefficient

From Diffraction Data to Electron Density

High-conversion data, site density

High-density data storage

High-density data storage systems

Isothermal experimental density data

Melt Index and Density Data

Nanoparticles high-density data storage

Poly optical density data

Population density balance experimental data

Spin Density Distributions from Single Crystal Data

Standardization of charge density distributions and relation to experimental data

Topology of Electron Density in Dihydrogen-Bonded Systems from Diffraction Data

Ultra High-Density Ferroelectric Data Storage Using Scanning Nonlinear Dielectric Microscopy

X-ray diffraction pattern, densities and other data

© 2024 chempedia.info