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Normalized probability density function

Bialkowski, S. E., Data Analysis in the Shot Noise Limit 1. Single Parameter Estimation with Poisson and Normal Probability Density Functions, Anal. Chem. 61, 1989, 2479-2483. [Pg.406]

The figure shows U >. S L in this region and Da is predominantly small. At the highest Reynolds numbers the region is entered only for very intense turbulence, U > SL. The region has been considered a distributed reaction zone in which reactants and products are somewhat uniformly dispersed throughout the flame front. Reactions are still fast everywhere, so that unbumed mixture near the burned gas side of the flame is completely burned before it leaves what would be considered the flame front. An instantaneous temperature measurement in this flame would yield a normal probability density function—more importantly, one that is not bimodal. [Pg.231]

FIG U RE 5.4 Bayesian normal density spaghetti plot random sample of 100 normal probability density functions (pdfs) drawn from the posterior distribution of p and o, given 7 cadmium NOEC toxicity data (dots) from Aldenberg and Jaworska (2000). [Pg.84]

FIGURE 5.5 Bayesian posterior normal probability density function values for SSD for cadmium and its Bayesian confidence limits 5th, 50th, and 95th percentiles (black) and Bayesian posterior probability density of the HC5 (gray). [Pg.84]

The measurement error, V-, is often assumed to be a normalized, normally distributed random variable with a zero mean and a known variance. The normal probability density function for the measurement error at condition i is... [Pg.797]

G. Prevost, Estimation of a normal probability density function from samples measured with non-negligible and non-constant dispersion. Internal Report 6-77, Adersa-Gerbios, 2 avenue du ler mai, F-91120 Palaiseau. [Pg.282]

Fig. 4.2 Productivity distribution of antibody concentrations for primary GS-CHO transfectants. Ninety-two primary GS-CHO transfectant colonies were transferred from 96-well to 24-well plates and grown for 14 days the mean concentration at harvest was 48 mg L A log-normal probability density function was fitted to the antibody concentration data. Fig. 4.2 Productivity distribution of antibody concentrations for primary GS-CHO transfectants. Ninety-two primary GS-CHO transfectant colonies were transferred from 96-well to 24-well plates and grown for 14 days the mean concentration at harvest was 48 mg L A log-normal probability density function was fitted to the antibody concentration data.
Fig. 8. (a) Polar histogram of the fluctuating velocity component of the data in Fig. 7. Shading indicated the frequency of occurrence of different velocities, (b) Distributions of the north-south and east-west fluctuating velocity compoonent. The normalized probability density function P is in units of alu, where cr is the standard deviation and u the fluctuating velocity component. Fig. 8. (a) Polar histogram of the fluctuating velocity component of the data in Fig. 7. Shading indicated the frequency of occurrence of different velocities, (b) Distributions of the north-south and east-west fluctuating velocity compoonent. The normalized probability density function P is in units of alu, where cr is the standard deviation and u the fluctuating velocity component.
Since Inu has the normal distribution/ (m) as given by (7.166), we find that the variable >>L=ln has the normal probability density function... [Pg.283]

The doubly truncated normal probability density function (pdf) is normally distributed on the interval from a to b and takes on a value of 0 elsewhere, (Lee 1979). Since a valid pdf must integrate to 1 over its range, the doubly truncated normal pdf must be normalized. Figure 7, and is given by formula... [Pg.358]

The functions normpdf(x,mu,sigma) and normcdf(x,mu,sigma) are available in the MATLAB Statistics Toolbox for calculating the normal probability density function and cumulative normal... [Pg.248]

In the above equation, s ih bivariate normal probability density function (PDF) ... [Pg.3040]

Figure 7.4 (a) Normal probability density function and (p) normal cumulative distribution function for a continuous random variable. [Pg.463]

Let the (normalized) probability density function /(r,fto) describe the distribution of orientations of molecules in the sample, i.e. the probability of finding the molecule at position r with the orientation within dQo around Qo(ao Po, 7o) is /(r, Qo)dQo. In the isotropic phase the distribution of centers of mass and orientations must be uniform and /(r,Qo) = p/Sn y where p is the density. In the nematic phase, the centers of masses are also distributed randomly, thus f r,Clo)=pP Q,o). Because the nematic (and also smectic A) is uniaxial, P(Qo) is independent of olq and P(Qo) = (j8o yo)/(27i). Furthermore, we can frequently assume that the molecules can be approximated to rod-like cylinders so that the probability density function also becomes independent of Vo P(no)=P(/ o)/(4Jt ). It can be expanded in terms of the complete set of Legendre polynomials Pi (cos) o) ... [Pg.161]


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See also in sourсe #XX -- [ Pg.2 ]




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