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Rendering options

Besides the particular details of each file format and codec discussed later, there are a few ACID-specific rendering options. [Pg.252]

All audio files on a computer are digital. Regardless of the format or encoding used to convert an analog audio source to digital, some information is going to be lost in the digitization (quantization) process. This loss may be inaudible on a subjective level and may even be considered theoretically undetectable by humans, but there is an inherent loss of information nonetheless. There are three major variables that influence quality and file size sample rate, bit-depth, and the number of channels. [Pg.252]

A continuous analog audio signal and how it might appear once digitized. The bottom graph represents a sample rate twice the middle graph. [Pg.253]

The second variable that determines quality is the bit depth. Bit depth determines how much information is used to describe each sample. More information per sample yields higher-quality audio at the expense of larger file sizes and, together with the sample rate, bit depth dictates the quality of digital audio. For one second of uncompressed CD-quality audio  [Pg.253]

For a number of reasons (including the actual size of a byte), this is only an estimate. The file created has a small amount of additional information saved in the header, so the actual number is slightly larger. [Pg.253]


Figure 14.7. Display of molecular structure with HyperChem. Heptapeptide, STANLEY, is displayed in sticks and dots representation. The inset shows the dialog box for rendering options. Figure 14.7. Display of molecular structure with HyperChem. Heptapeptide, STANLEY, is displayed in sticks and dots representation. The inset shows the dialog box for rendering options.
Fig. 3. Space-filling representations of the ring-opened fuUerenes 9 b and 14. Rendering options are the same as in Scheme 3... Fig. 3. Space-filling representations of the ring-opened fuUerenes 9 b and 14. Rendering options are the same as in Scheme 3...
Now you are ready to submit the molecule for geometry optimization via calc-queue-add and to visualize the results in the results calc-result section, as described above. To be able to determine which conformer was optimized, you may choose the wireframe or tubes render options, which you will find in molecule-views-view-render, you may also want to deactivate the display of hydrogen atoms in molecule-views. [Pg.229]

Figure 12 shows an optional step at the end of the process ia which the siUca is chemically reacted with a siUcone oil, typically polydimethyl siloxane, to render the product hydrophobic. Other aftertreatments are also commonly employed, such as wax coatings that enhance the performance of precipitated siUcas used as flatting agents ia paints (78). [Pg.479]

One important factor to consider in the preparation of the organic phase is the presence of inhibitors in the monomers. Some formulae call for the removal of inhibitors, primarily TCB, from the monomers. The TCB inhibitor forms highly colored complexes with metallic salts rendering the final product colored. Styrene has about 50 ppm of TCB. DVB, being more reactive, contains about 1000 ppm of TCB. There are several options for the removal of inhibitors. Columns packed with DOWEX MSA-1 or DOWEX 11 ion-exchange resins (Dow Chemical Company) can be used. White drierite or activated alumina also works well. [Pg.164]

Vincristine may also be prepared in a semisynthetic process starting from vinblastine. Vinblastine or a salt thereof, preferably the sulfate, is oxidized with chromic acid or with one of its salts at a low temperature, the reaction mixture is neutralized or rendered alkaline and the product is separated therefrom by extraction, the extract is evaporated to dryness, the dry residue is optionally formylated, vincristine, and optionally N-demethylvinblastine also, are Isolated from the product, and the product(s) are optionally converted into their salts preferably into the sulfates, according to U.S. Patent 3,899,493. [Pg.1584]

Nowadays economy and ecology render the reuse of the sulfite solution increasingly important. Normally the scrubber liquor is recovered as dilution water directly in the neutralization of sulfonation plant or in the slurry preparation unit of synthetic detergent plants. In some special cases, when the presence of sulfites is incompatible with the slurry composition, it is possible to install as optional a sulfite oxidation unit. This oxidation takes place with atmospheric air. [Pg.691]

As indicated, buprenorphine can offer a quicker option than methadone, with a three-day course reported to be effective for withdrawal from heroin (Cheskin et al. 1994). The side-effects of clonidine which render it unsuitable for community treatment can be manageable in the inpatient setting, although the drug is being superseded by lofexidine where that is available. Controlled studies have found clonidine and lofexidine to be equally effective in alleviating withdrawal symptoms in inpatient detoxification from heroin (Lin et al. 1997) and from methadone (Khan et al. 1997), with lofexidine resulting in less hypotension and fewer adverse effects. Another double-blind controlled study found lofexidine to be broadly as effective as a ten-day methadone detoxification in inpatient opiate withdrawal (Bearn et al. 1996). [Pg.73]

There are a few points with respect to this procedure that merit discussion. First, there is the Hessian matrix. With elements, where n is the number of coordinates in the molecular geometry vector, it can grow somewhat expensive to construct this matrix at every step even for functions, like those used in most force fields, that have fairly simple analytical expressions for their second derivatives. Moreover, the matrix must be inverted at every step, and matrix inversion formally scales as where n is the dimensionality of the matrix. Thus, for purposes of efficiency (or in cases where analytic second derivatives are simply not available) approximate Hessian matrices are often used in the optimization process - after aU, the truncation of the Taylor expansion renders the Newton-Raphson method intrinsically approximate. As an optimization progresses, second derivatives can be estimated reasonably well from finite differences in the analytic first derivatives over the last few steps. For the first step, however, this is not an option, and one typically either accepts the cost of computing an initial Hessian analytically for the level of theory in use, or one employs a Hessian obtained at a less expensive level of theory, when such levels are available (which is typically not the case for force fields). To speed up slowly convergent optimizations, it is often helpful to compute an analytic Hessian every few steps and replace the approximate one in use up to that point. For really tricky cases (e.g., where the PES is fairly flat in many directions) one is occasionally forced to compute an analytic Hessian for every step. [Pg.45]


See other pages where Rendering options is mentioned: [Pg.300]    [Pg.246]    [Pg.252]    [Pg.3314]    [Pg.300]    [Pg.246]    [Pg.252]    [Pg.3314]    [Pg.120]    [Pg.328]    [Pg.182]    [Pg.67]    [Pg.796]    [Pg.514]    [Pg.3]    [Pg.61]    [Pg.746]    [Pg.230]    [Pg.277]    [Pg.145]    [Pg.69]    [Pg.336]    [Pg.3]    [Pg.267]    [Pg.218]    [Pg.26]    [Pg.38]    [Pg.198]    [Pg.294]    [Pg.346]    [Pg.427]    [Pg.210]    [Pg.232]    [Pg.195]    [Pg.107]    [Pg.255]    [Pg.118]    [Pg.74]    [Pg.19]    [Pg.95]   
See also in sourсe #XX -- [ Pg.252 ]




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