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Thickness factors

The effects of ozone appear to be cumulative for initial exposures followed by adaptation. Five of six subjects exposed to 0.5 ppm ozone 2 hours/day for 4 days showed cumulative effects of symptoms and lung function tests for the first 3 days, followed by a return to near control values on day 4." In animals exposure to 0.3-3 ppm for up to 1 hour permits the animals to withstand multilethal doses for months afterwards. However, repeated exposures impart protection from all forms of lung injury (e.g., susceptibility to infectious agents, enzyme activities, inflammation). Initial ozone exposure may act to reduce cell sensitivity and/or increase mucus thickness, factors which may modify the accessibility and action of the gas. It is not known how variations in the length, frequency, or magnitude of exposure modify the time course for tolerance. [Pg.549]

Device Type Wave Type Particle Displacement Relative to Wave Propagation Direction Transverse Component Displacement Relative to the Sensing Surface Media Plate Thickness Factors Determining Frequency3 Typical Frequency (MHz) Example ... [Pg.65]

As the values with an asterix in Problem 1.41 mean that they were obtained for one thickness of the sample and those with no asterix for another one, apply the three-way analysis of variance for all the data in Problem 1.41 taking into account the new sample thickness factor. [Pg.109]

The surface smoothness of the machines in the machine building industry is of the order of a tenth part of a millimeter. Welded parts on such a machine must be processed as the welding may be 2 mm or more thick. To reduce this thickness to the lowest possible measure and to save electrodes and avoid additional machine processing of the welding, an experiment has been designed to model the influence of welding parameters on welding thickness. Factors and varia-... [Pg.302]

Fig. la-d. Small-angle scattering from a dilute, random dispersion of membranes (vesicles), a corrected intensities or thickness factor obtained from the experimental intensity distribution 1(h) by multiplication with h. b Structure factor (amplitude function) with arbitrarily chosen signs (-k,—, +, —,).c Autocorrelation function of the electron density q(x) profile across the membrane obtained by cosine transformation of I,(h) (Eq. 5a) the insert shows the profile obtained by de-convolution. d Centrosymmetric electron density profile obtained by cosine transformation (Eq. 5b) of F,(h). From a study on lipoprotein X, an assembly of unilamellar vesicles (Ref. 84, with permission)... [Pg.180]

Completely different methods, involving the analytical expansion of the thickness factor Ij(h) in the complex plane, have been proposed independently by King and Mitsui These methods, too, can lead to unique solutions for Q(r). [Pg.181]

The surface elasticity of xanthan mixed layers is very similar to that of PAMPS mixed layers, with a maximum close to CAC.20 In these experiments, the relative compression is very small, of the order of 10 3. The behaviour upon large compression is however different. Mixed layers with xanthan can sustain large compressions when the surface area is decreased by a factor of five, the surface tension can decrease by up to 20 mN/m in a rapid and entirely reversible way. This is accompanied by an increase of the layer thickness (factor up to two), also fully reversible. The PAMPS mixed layers can also be compressed but the surface... [Pg.135]

Figure I. Carbonyl band (ir spectra) of highly oxidized fractions. Film thickness factor f = 1.0 (for X5/R and T4/R), 0.4 (for X5/E), 0.7 (for... Figure I. Carbonyl band (ir spectra) of highly oxidized fractions. Film thickness factor f = 1.0 (for X5/R and T4/R), 0.4 (for X5/E), 0.7 (for...
Z(9) is the effective-thickness factor, which will be discussed below. Z(6) = 1 for atoms above the surface of the crystal. Z(6) 1 at a depth much less than the extinction depth. [Pg.227]

The effective-thickness factor Z(6) in Equation (15) accounts for the dependence of the penetration depth of the primary X-ray field (extinction effect) in conjunction with the escape depth, A, of the out-going secondary fluorescence X-rays. For atoms at the crystal surface (e g., adsorbates) or at a depth much smaller than the extinction depth, the effective-thickness factor is constant at Z(6) = 1. For atoms evenly distributed throughout the semi-infinite crystal... [Pg.228]

Fine-line boards in high-volume production may require special fine-hne etchants, high-resolution photoresists, thin-clad laminates, controlled plating distribution, and thin base foil processing. Care must be taken to balance etching and thickness factors. In some cases, fine-line etchant additives have actually made cleanout more difficult in spaces of 0.003 in and narrower. [Pg.798]

In thin section, investigations show that the number of keratinosomes appears to be either unmodified or decreased in the replicas, their number was found to be three times as high as the normal one. This counting is probably more accurate than those which are carried out on thin sections, since with the freeze-fracture technique the infiuence of the thickness factor is eliminated. [Pg.93]

To consider the effect of the thickness, thickness factor is used in calculating the distance matrix, and the factor was estabhshed through the numerical tests for various models. Figure 1 shows shortest paths of A-A and B-B for typical mesh. A-A and B-B have same lengths, but A-A is calculated as about 1.15 times of B-B with Dijkstra s algorithm, so that new scheme was developed to adjust the errors. [Pg.1382]

The flowrate of oil into the wellbore is also influenced by the reservoir properties of permeability (k) and reservoir thickness (h), by the oil properties viscosity (p) and formation volume factor (BJ and by any change in the resistance to flow near the wellbore which is represented by the dimensionless term called skin (S). For semisteady state f/owbehaviour (when the effect of the producing well is seen at all boundaries of the reservoir) the radial inflow for oil into a vertical wellbore is represented by the equation ... [Pg.216]

As visualized by the different radiation constants of 0.48 ( iridium) and 0.203 ( Selenium) exposure times differ by an approximate factor of 2.5 with slight variations depending on the actual material thicknesses under inspection. [Pg.425]

It can be observed from the Figure 1 that the sensitivity of I.I. system is quite low at lower thicknesses and improves as the thicknesses increase. Further the sensitivity is low in case of as observed images compared to processed images. This can be attributed to the quantum fluctuations in the number of photons received and also to the electronic and screen noise. Integration of the images reduces this noise by a factor of N where N is the number of frames. Another observation of interest from the experiment was that if the orientation of the wires was horizontal there was a decrease in the observed sensitivity. It can be observed from the contrast response curves that the response for defect detection is better in magnified modes compared to normal mode of the II tube. Further, it can be observed that the vertical resolution is better compared to horizontal which is in line with prediction by the sensitivity curves. [Pg.446]

The detection of the profile edges gives the projected wall thickness in pixels of the image data. The next step of data processing is the compensation of the magnification factor in the used tangential projection method. [Pg.520]

The X-ray instrumentation requires a commercial small angle X-ray camera, a standard fine structure X-ray generator and a sample manipulator if scanning is requested. The essential signal is the relative difference between the refraction level Ir and the absorption level Ia. Both levels are measured simultaneously by two scintillation detectors. At fixed angles of deflection this signal depends solely on the inner surface density factor C and thickness d of the sample [2] ... [Pg.558]

Note that this relationship is in conPadiction to the well known equation for the calculation of the thickness resolving power given by Halmshaw in 111. The relationship in 111 requires explicit knowledge about built-up factors for scatter correction and the film contrast factory (depending on D) and is only valid for very small wall thickness changes compared to the nominal wall thickness. [Pg.563]

For interpretation of measuring results, calibration characteristics obtained on the samples in advance is used in the above instruments. However, if number of impediment factors increases, the interpretation of the signals detected becomes more complicated in many times. This fact causes the position that the object thickness T and crack length I are not taken into consideration in the above-mentioned instruments. It is considered that measuring error in this case is not significant. [Pg.645]

Piezocomposite ceramic can be tailored to our needs in contrast to conventional piezoceramic. The first parameter we can modify is the ceramic volume fraction. Fig. 2 indicates that the thickness coupling factor of the 1-3 composite is higher over a wide range of ceramic volume fraction between 15% and 95% than the coupling factor for PZT of about 0.52. Between 25% and 70% of volume fraction it is nearly constant at a high level of approximately 0.65. [Pg.707]

For defect sizing by TOED, use of L waves involves a penalty in resolution of almost a factor of two at a given frequency because of difference in velocity as compared to shear waves and use of SV waves runs into difficulties because of the mode conversion problems. Further, problems due to couplant thickness variations, surface roughness affects, beam skewing and distortion problems in anisotropic welds can also be expected. On the contrary, SH waves are not affected... [Pg.721]

Of our special interest is the thickness measurement of powder coatings. While the sound velocity of the electrostatic applied powder/air mixture is estimated to be two times the velocity in air it is also an estimation that thickness powder / air layer is reduced by a factor of 5 by smelting (burning in process, hardening). [Pg.843]

For example, van den Tempel [35] reports the results shown in Fig. XIV-9 on the effect of electrolyte concentration on flocculation rates of an O/W emulsion. Note that d ln)ldt (equal to k in the simple theory) increases rapidly with ionic strength, presumably due to the decrease in double-layer half-thickness and perhaps also due to some Stem layer adsorption of positive ions. The preexponential factor in Eq. XIV-7, ko = (8kr/3 ), should have the value of about 10 " cm, but at low electrolyte concentration, the values in the figure are smaller by tenfold or a hundredfold. This reduction may be qualitatively ascribed to charged repulsion. [Pg.512]

Figure Bl.8.1. The atomic scattering factor from a spherically synnnetric atom. The volume element is a ring subtending angle a with width da at radius r and thickness dr. Figure Bl.8.1. The atomic scattering factor from a spherically synnnetric atom. The volume element is a ring subtending angle a with width da at radius r and thickness dr.
There are two main applications for such real-time analysis. The first is the detemiination of the chemical reaction kinetics. Wlien the sample temperature is ramped linearly with time, the data of thickness of fomied phase together with ramped temperature allows calculation of the complete reaction kinetics (that is, both the activation energy and tlie pre-exponential factor) from a single sample [6], instead of having to perfomi many different temperature ramps as is the usual case in differential themial analysis [7, 8, 9, 10 and H]. The second application is in detemiining the... [Pg.1835]

Let H and L be two characteristic lengths associated with the channel height and the lateral dimensions of the flow domain, respectively. To obtain a uniformly valid approximation for the flow equations, in the limit of small channel thickness, the ratio of characteristic height to lateral dimensions is defined as e = (H/L) 0. Coordinate scale factors h, as well as dynamic variables are represented by a power series in e. It is expected that the scale factor h-, in the direction normal to the layer, is 0(e) while hi and /12, are 0(L). It is also anticipated that the leading terms in the expansion of h, are independent of the coordinate x. Similai ly, the physical velocity components, vi and V2, ai e 0(11), whei e U is a characteristic layer wise velocity, while V3, the component perpendicular to the layer, is 0(eU). Therefore we have... [Pg.178]


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See also in sourсe #XX -- [ Pg.431 , Pg.432 , Pg.433 , Pg.434 , Pg.435 , Pg.448 , Pg.538 , Pg.539 , Pg.540 , Pg.541 ]




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Calculations Absorption Factor, Optimum Sample Thickness

Effective Thickness, Lamb-Mossbauer Factor

Factors film thickness

Factors influencing thickness

Print thickness factors affecting

Retention factor stationary phase film thickness

Wall thickness design factors

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