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Products property curves

Regardless of the procedure used, certain initial steps must be taken for the determination or specification of certain product properties and yields based on the TBP distillation curve of the column feed, method of providing column reflux, column-operating pressure, type of condenser, and type of side-cut strippers ana stripping requirements. These steps are developed and ilhistrated with several detailed examples by Watkins (op. cit.). Only one example, modified from one given by Watkins, is considered briefly here to indicate the approach taken during the initial steps. [Pg.1328]

The study of the peak temperature sensitivity to the reactor operating parameters and the construction of sensitivity boundary curves for stable reactor operation were previously reported ( l). This paper presents a computer study on conceptual relationships between the conversion-product properties and the reactor operating parameters in a plug flow tubular reactor of free radical polymerization. In particular, a contour map of conversion-molecular weight relationships in a reactor of fixed size is presented and the sensitivity of its relationship to the choice of initiator system, solvent system and heat transfer system are discussed. [Pg.221]

The enzymatic activity versus pH is thus generally a bell-shaped curve as in Fig. 6. An autocatalytic effect may appear when the reaction products have an acid-base effect (often the case). A simple example is the glucose oxidase reaction, shown in Fig. 7. Notably, the rate versus product (H+) curve indicates an autocatalytic effect on the alkaline branch, that is, for pH>pH (see Fig. 6). Systems presenting analogous properties have been studied by R. Caplan et al.27 and we also learn more about them from D. Thomas in this volume. [Pg.6]

Using the aforesaid procedure, the RIs for the other biomass (whose product properties are not experimentally studied) have been calculated. The RI values obtained are normalised to obtain NRI as per equation 5 and are presented in Table 2. The values of the maximum rate of devolatilisation is obtained from the actual TGA curves. (These may also be calculated with a high level of accuracy using the chemical analysis of biomass as described in steps (ii) and (iii) in Section 3). The last column indicates the remarks regarding their utilisation or end-product based on the ranking systems suggested. [Pg.1032]

Fig. 3.6. Effect of the recycling reaction on birhythmicity. A series of bifurcation diagrams are represented for increasing values of the maximum rate of product recycling, o- (in s ) (a) 0 (b) 0.5 (c) 0.6 (d) 1.2 (e) 1.3 (f) 1.4 (g) 1.5 (h) 2. Each diagram shows the steady-state concentration of substrate, o, and the mtiximum concentration of substrate in the course of oscillations, < m> s a function of parameter (qvlk ) equal to the steady-state concentration of product. The curve yielding the steady-state level of substrate is therefore identical with the product nullcline. The sohd and dashed lines denote, respectively, stable and unstable branches of periodic or steady-state solutions. Parameter values are <7=10s, L = 5xl0, /iC=10, m = 4, q = l, k = 0.06s. Periodic re mes were obtained by numerical integration of eqns (3.1). The stability properties of the steady state were determined by Unear stabUity analysis. Birhythmicity is apparent in (d)-(f), while in (h) two distinct instabiUty domains appear as a function of parameter v (Moran Goldbeter, 1984). Fig. 3.6. Effect of the recycling reaction on birhythmicity. A series of bifurcation diagrams are represented for increasing values of the maximum rate of product recycling, o- (in s ) (a) 0 (b) 0.5 (c) 0.6 (d) 1.2 (e) 1.3 (f) 1.4 (g) 1.5 (h) 2. Each diagram shows the steady-state concentration of substrate, o, and the mtiximum concentration of substrate in the course of oscillations, < m> s a function of parameter (qvlk ) equal to the steady-state concentration of product. The curve yielding the steady-state level of substrate is therefore identical with the product nullcline. The sohd and dashed lines denote, respectively, stable and unstable branches of periodic or steady-state solutions. Parameter values are <7=10s, L = 5xl0, /iC=10, m = 4, q = l, k = 0.06s. Periodic re mes were obtained by numerical integration of eqns (3.1). The stability properties of the steady state were determined by Unear stabUity analysis. Birhythmicity is apparent in (d)-(f), while in (h) two distinct instabiUty domains appear as a function of parameter v (Moran Goldbeter, 1984).
Taking into account the world market situation, prices and national legislation or regulations, margarine manufacturers have to make an optimal raw material choice enabling them to compose mixtures with the desired solids versus temperature curves and so obtain the product properties desired. Haighton (1976) showed how the solids curve of a blend can be... [Pg.220]

Aramid honeycombs are normally formed into hexagonal shaped cells for optimum mechanical properties. It is also possible to over expand the material so that the cells become rectangular in shape. Over-expanded honeycomb has improved drapability for use in production of curved sandwich structures. [Pg.306]

Equation 3.99 can be used to obtain the product distribution curve W, versus r (Figure 3.20) for any specified conversion Xm- The distribution of polymer chains in the product is an important property that defines the quality of polymer produced. Polymerisation reactors are usually designed to produce products having a specified distribution of polymer chains. [Pg.172]

Finished products. Having established the general properties and yields by means of distillations and property curves and exploring the economy of the various breakups of the crude oil, most refiners feel that large samples of the most promising products should be produced. Batch- or semiplant-scale, stills are employed and such details as chemical treatment, sulfur content, susceptibility to tetraethyllead, pour point, etc., may be investigated. [Pg.80]

Step 7 Input distillation curves, elemental analyses, specific gravities and flow rates of liquid products. Distillation curves and flow rates are the most important properties and they have to be accurate to ensure that the model works well. Specific gravity affects model s prediction on hydrogenation reaction rate. Elemental analysis only affects the severity of HDN and HDS reactions and hydrogen balance which have lithe effect on yield prediction of HCR model. [Pg.443]

It is also desirable that the visbreaking model can predict, apart from product yields, conversion and temperatnre profile, also product properties for a given feed, reaction severity, and nnit geometry. In particular, the properties that are important to know are viscosity, asphaltene content, CCR content, and stability of the visbroken residue. Other product properties are also required, such as densities, sulfur content, pour point, and distillation curve. [Pg.98]

Chapter 12 summarizes other important aspects of hydroprocessing such as correlations to predict product properties, hydrogen consumption, calculation of residue conversion, calculation of fresh-basis catalyst composition, and use of probability functions for fitting distillation curves. [Pg.548]

The products could be classified as a function of various criteria physical properties (in particular, volatility), the way they are created (primary distillation or conversion). Nevertheless, the classification most relevant to this discussion is linked to the end product use LPG, premium gasoline, kerosene and diesel oil, medium and heavy fuels, specialty products like solvents, lubricants, and asphalts. Indeed, the product specifications are generally related to the end use. Traditionally, they have to do with specific properties octane number for premium gasoline, cetane number for diesel oil as well as overall physical properties such as density, distillation curves and viscosity. [Pg.483]

The elasticity of a fiber describes its abiUty to return to original dimensions upon release of a deforming stress, and is quantitatively described by the stress or tenacity at the yield point. The final fiber quaUty factor is its toughness, which describes its abiUty to absorb work. Toughness may be quantitatively designated by the work required to mpture the fiber, which may be evaluated from the area under the total stress-strain curve. The usual textile unit for this property is mass pet unit linear density. The toughness index, defined as one-half the product of the stress and strain at break also in units of mass pet unit linear density, is frequentiy used as an approximation of the work required to mpture a fiber. The stress-strain curves of some typical textile fibers ate shown in Figure 5. [Pg.270]

Anhydrous magnesium nitrate [10377-60-3] Mg(N02)2, is very difficult to isolate. The commercial product is the deUquescent hexahydrate [13446-18-9] Mg(N02)2 6H20. As illustrated in the solubiUty curve in Figure 7, the hexahydrate is the stable soHd phase between —18 and 55—56°C. Properties are given in Table 17 (1 4). The unit ceU contains two formula units and the calculated density is 1.643 g/cm. ... [Pg.352]

This allows the production of master curves, which can be used to estimate changes ia modulus or other properties over a long period of time by shorter tests over different temperatures. [Pg.151]


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See also in sourсe #XX -- [ Pg.80 , Pg.248 , Pg.249 , Pg.258 ]




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