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Sample irregularly shaped

Fig. 1.15 A log-normal plot. Note the irregular shape, arising from the smallness of the sample. (Courtesy, DallaValle )... Fig. 1.15 A log-normal plot. Note the irregular shape, arising from the smallness of the sample. (Courtesy, DallaValle )...
Sorptometei measurements ran higher in 8 of the 12 lots of A1 tested, apparently reflecting the area measurements of the pores, cracks and capillaries of the material and irregular shapes Similar comparisons obtained with samples of Ammonium Perchlorate are summarized in Table 13... [Pg.530]

Particle shape plays an important role in particle size determination. The simplest definition of particle size diameter is based on a sphere, which has a unique diameter. In reality, however, many particles are not well represented by this model. Figure 1 illustrates the variety of shapes that may be found in particle samples [1]. As the size of a particle increases, so does its tendency to have an irregular shape [2], complicating statistical analysis. Particle shape coefficients have been derived for different geometries [3], and various equivalent diame-... [Pg.158]

More sophisticated modifications have been developed relatively recently to remove various matrix effects from the sample (see Biological Matrices in Section 2.4). For example, a solid sorbent is sandwiched between two frits in a barrel-type device. The particles are often irregularly shaped particles of 2CM 0 pm in diameter, which allows for better flow through the device. The same mechanisms that apply to HPLC also apply to SPE. However, because of the large particle diameters, the efficiency is much lower than in HPLC. [Pg.41]

Figure 28.5, illustrates TLC of an urine sample by the normal TLC-technique vis-a-vis the wedged-tip technique (Figure 28.5(Z>)). One may clearly visualize the beautiful separated bands in the latter as compared to the several odd and irregular-shaped spots in the former. Both the clarity of separation and the reproducibility of the results are predominant in the latter technique. Figure 28.5 (a) and (b) represent the typical analysis of a urine sample containing glucose, arabinose, lactose and fructose respectively. Figure 28.5, illustrates TLC of an urine sample by the normal TLC-technique vis-a-vis the wedged-tip technique (Figure 28.5(Z>)). One may clearly visualize the beautiful separated bands in the latter as compared to the several odd and irregular-shaped spots in the former. Both the clarity of separation and the reproducibility of the results are predominant in the latter technique. Figure 28.5 (a) and (b) represent the typical analysis of a urine sample containing glucose, arabinose, lactose and fructose respectively.
Figure 19.4 shows the SEM micrographs of the mst surfaces before and after immersion in the mangrove tannin solution at pH 4.0. The pre-rusted sample shows basically coral-like stractures distributed in a random matmer. This stracture disappeared with the tannin treated samples and was replaced by a coarse layer with cracks of irregular shapes. A closer inspection of the surface of each crack revealed tiny flowered-like stmctures stacked on top of one another. Unconverted mst stmctures were observed underneath the transformed tannins. [Pg.200]

Solid particles are not likely to be uniform spheres, even if the sample is carefully fractionated rather, they will be irregularly shaped and polydisperse, although the particle size distribution may be narrow. The smallest particles will have the largest effect on the solubility, but they may be the hardest to measure. [Pg.264]

The Johnie Boy sample contained a considerable number of spherical particles in the three smallest size fractions. These particles have a size distribution which differs from that of the irregularly shaped debris particles, being lognormal with a mean below 1/x. They have not been included in the size and mass frequency curves for convenience of calculation since their effect on the curves is small. However, the fraction weights and hence the number of particles in the fractions were corrected for the presence of these spherical particles. [Pg.375]

In previous literature, the type B hysteresis was ascribed to a lamellar-like structure that commonly observed in the pillared materials.[13,14] Here its existence in our mesoporous materials is associated with some internal defects in the channels. To further understand such hysteresis behavior, we compared the microtomed ultra-thin sections TEM micrographs of these two samples. In Fig. 2A, B, we show the typical parallel channels of MCM-41 and the well-ordered hexagonal mesoporous in pure silica sample(I). However in Fig. 2 C, D, one can obviously find the aluminosilicate(II) possessing the normal well-aligned MCM-41 nanochannels with extensive voids interspersed. The white void parts were attributed to the structural defects. These structural defects are not the lamellar form but the irregularly shaped defects. The size of the defects is not uniform and distributes between 5.0-30.0 nm. nanometers. Therefore, these aluminosilicate mesoporous materials were composed of structural defects-within-well-ordered hexagonal nanochannels matrix. [Pg.18]

The latter fact may be emphasized by considering small samples of molar content n and n3 drawn from the bulk phases in regions far from the interface. The size and shape of these samples need have no relationship to the geometry of the interface—any irregularly shaped specimen of bulk phase will do. For each of these bulk phase samples a and p we have Gibbs-Duhem equations... [Pg.10]

For a steady-state system, a time-dependent model is used because of the irregular shape of the atmospheric 14C02 record. This model accounts for radioactive decay of the 14C since 1950 explicitly, and it requires that we compare measured radiocarbon to a standard with a radiocarbon value that stays constant over time (Aabs). For ease, we define F here as ASN/Aabs [see Eq. (A1.4)] for samples measured since 1950 F equals A14C/1000 + 1. For a reservoir at steady state, the balance of radiocarbon entering and leaving the reservoir in year t is given by... [Pg.257]

For small or irregularly shaped cleanup sites where a square 1.5 m grid will not result in a minimum of three sampling points, the TSCA offers two options. The first option is to use a smaller grid as appropriate for the size of the site and the procedures described in Chapter 3.5.2.1. The second option offers the following coordinate-based random sampling scheme ... [Pg.110]

Listed below are some key properties of ADN. The crystals are yellowish and often very irregularly shaped. They are quite hygroscopic, of the same order of magnitude as ammonium nitrate (AN). Samples should therefore be kept under dry conditions. It is important that crystalline ADN does not undergo any phase transition, in contrast to AN. [Pg.393]


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See also in sourсe #XX -- [ Pg.337 ]




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