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Data with discontinuities

Benzodiazepines are used commonly in SAD however, there are limited data supporting their use. Clonazepam has been effective for social anxiety, fear, and phobic avoidance, and it reduced social and work disability during acute treatment.58 Long-term treatment is not desirable for many SAD patients owing to the risk of withdrawal and difficulty with discontinuation, cognitive side effects, and lack of effect on depressive symptoms. Benzodiazepines may be useful for acute relief of physiologic symptoms of anxiety when used concomitantly with antidepressants or psychotherapy. Benzodiazepines are contraindicated in SAD patients with alcohol or substance abuse or history of such. [Pg.618]

To analyze systems with discontinuous control elements we will need to learn another new language. The mathematical tool of z transformation is used to desigii control systems for discrete systems, z transforms are to sampled-data systems what Laplace transforms are to continuous systems. The mathematics in the z domain and in the Laplace domain are very similar. We have to learn how to translate our small list of words from English and Russian into the language of z transforms, which we will call German. [Pg.614]

Based on data with buffered didanosine formulations, patients with symptoms of peripheral neuropathy may tolerate a reduced dose after resolution of these symptoms following drug discontinuation. If neuropathy recurs after resumption of didanosine, consider permanent discontinuation. [Pg.1842]

Figures 7.11a,b are arbitrary examples of the depths of hydrate phase stability in permafrost and in oceans, respectively. In each figure the dashed lines represent the geothermal gradients as a function of depth. The slopes of the dashed lines are discontinuous both at the base of the permafrost and the water-sediment interface, where changes in thermal conductivity cause new thermal gradients. The solid lines were drawn from the methane hydrate P-T phase equilibrium data, with the pressure converted to depth assuming hydrostatic conditions in both the water and sediment. In each diagram the intersections of the solid (phase boundary) and dashed (geothermal gradient) lines provide the lower depth boundary of the hydrate stability fields. Figures 7.11a,b are arbitrary examples of the depths of hydrate phase stability in permafrost and in oceans, respectively. In each figure the dashed lines represent the geothermal gradients as a function of depth. The slopes of the dashed lines are discontinuous both at the base of the permafrost and the water-sediment interface, where changes in thermal conductivity cause new thermal gradients. The solid lines were drawn from the methane hydrate P-T phase equilibrium data, with the pressure converted to depth assuming hydrostatic conditions in both the water and sediment. In each diagram the intersections of the solid (phase boundary) and dashed (geothermal gradient) lines provide the lower depth boundary of the hydrate stability fields.
In addition to the statistics thus far described data are also available for the years 1940 to 1950 by geographic areas. These data show tons originated and tons terminated for each of the commodity classes for 42 states separately, the New England states combined, and the District of Columbia and Canada. These geographic area statistics primarily provided data as to the principal states of origin for the 262 reporting commodity classes (1947) as well as data with respect to the consumption, by states, of those same commodities. However, the reports from which these data were compiled were discontinued as of January 1,1951. [Pg.42]

Dempsey, Kiihl, and Olson (25) suggested that the cell dimensions supported the concept of Si,Al order in the faujasite-type zeolites. Figure 3 shows their data for cell dimensions of 21 specimens grown from hydrous sodium systems plotted against Al content derived from the bulk chemical compositions. Dempsey et al. inserted 4 straight lines with discontinuities close to 80 and 64 Al atoms per cell, and another one near... [Pg.185]

ABSTRACT This paper provides a short review of recent developments in crash pulse analysis methods and a short review of wavelet based data processing methods. A discrete wavelet transform can he performed in 0 n) operations, and it captures not only a frequency of the data, but also spatial informations. Moreover wavelet enables sparse representations of diverse types of data including those with discontinuities. And finally wavelet based compression, smoothing, denoising, and data reduction are performed by simple thresholding of wavelet coefficients. Combined, these properties make wavelets a very attractive tool in mary applications. Here, a noisy crash signals are analyzed, smoothed and denoised by means of the discrete wavelet transform. The optimal choice of wavelet is discussed and examples of crash pulse analysis are also given. [Pg.818]

Lack of training. Projects, being discontinuous phenomena, are naturally associated with discontinuous employment and the use of new staff. Training needs and the associated time-lags easily lead to the use of relatively untrained staff over peak periods. All project personnel are involved, not just data input clerks. For instance, a site storeman who understands neither the need for meticulous input nor the consequences of error - but does understand the need to issue materials promptly under pressure - can and will reduce a computerized materials management system to irreversible chaos. Unreliable software support staff Software developers may understand that they are well-positioned to make themselves... [Pg.301]

The information gathered by the scanline method can be supplemented with data from orientated cores from drillholes. The value of data on discontinuities gathered from orientated cores from drillholes depends in part on the quality of the rock concerned, in that poor-quality rock is likely to be lost during drilling. However, it is impossible to assess the persistence, degree of separation or the nature of the joint surfaces. What is more, infill material, especially if it is soft, is not recovered by the drilling operations. [Pg.72]

All absorbable corticoids possess the ability to produce adrenal suppression [11, 76]. The degree of suppression is related to potency. Comparative quantitative studies employ the Food and Drug Association s (FDA) diseased-skin protocol. As little as 14 g per week of clobetasol has induced suppression. Optimized betamethasone diproprionate is somewhat less suppressive, requiring over 49 g per week to significantly reduce plasma cortisol. Incomplete data with difluorosone suggests that it may be less suppressive. Fortunately, plasma cortisol usually returns to normal within 3 days when the superpotents are discontinued, at least in short-time application studies. [Pg.407]

Other second-order transitions can and do occur in polymers. The data of Figs. 2-4 and 2-5 provide an example. Here the pressure-volume-temperature data show discontinuities for the solid polymer that cannot be attributed to the glass temperatures [15]. The behavior represents an unknown second-order transition. Incidentally, the shift of this discontinuity with pressure is about 0.016 C/ atm compared to a general range of such shifts of 0.013-0.018°C/atm [12]. [Pg.56]

An agreement with experimental results was obtained by taking into account the increased effective fraction of the filler, Veff, due to the glassy interphase of the bound epoxide layer and assuming a co-continuous morphology of the epoxy-silica hybrid network. Mechanical properties in dependence on the phase continuity are treated by parallel and series models for bicontinuous morphology and discontinuous phases, respectively. The equivalent box model (EBM) developed by Takayanagi (13) (eqs 2-5) and Davies model (14) (eq. 6) were used to compare the experimental data with the theory (9). [Pg.499]

The homogenized failure surface obtained has been coupled with finite element limit analysis. Both upper- and lower-bound approaches have been developed, with the aim to provide a complete set of numerical data for the design and/or the stmctural assessment of complex structures. The finite element lower-bound analysis is based on an equilibrated triangular element, while the upper bound is based on a triangular element with discontinuities of the velocity field in the interfaces. Recent developments include the extension of the model to blast analysis (Milan et al. 2009), to quasiperiodic masoruy (Milan et al. 2010), and to FRP strengthening (Milan and Lourengo 2013). [Pg.1426]


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See also in sourсe #XX -- [ Pg.103 ]




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