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Balanced Fractionating

As was shown in (Tikhomirov, 2016, v. 1, pg. 20), isotopic composition of an element is measured by the numerical ratio of its isotopes or by value of the deflection of this ratio from some standard value, according to equation [Pg.407]

N is the concentration less common and heavier isotope of the element N in the sample and in standard N is the same for more common and lighter isotope. [Pg.407]

Changes in the isotoic compositiona at fractionating are measured by fractionation factor f, which is the ratio of balanced isotopic ratios of the [Pg.407]

In the case of chemical reactions this coefficient describes the same ratio of the element isotopes before reaction (in the reagent) and after (in products). For instance, at moisture evaporation oxygen fractionating coefficient is determined by the equation [Pg.407]

Fractionating coefficient is tied with the value of deflection from the standard bN (%o)  [Pg.408]


Fractional replication a factorial experiment in which only a balanced fraction of the possible treatment combinations is run ... [Pg.50]

Though the equation is balanced, fractional coefficients are not normally used in equations. To remove the 1 /2, multiply all coefficients by 2. This doubles all species and changes h to 1, (2 x 1/2= 1). [Pg.161]

One possibility for separating the contributions of primary sources with the same mass composition is to include stable isotope measurements. Isotope balances in addition to mass balances have been used with some success in areas where local sources dominate long-range transport effects(30). For isotope balances, fractionation factors cannot be considered unity. There is a fractionation effect between light and heavy isotopes for each physical-chemical change. For equilibrium between gas and liquid species and species of different oxidation states, the fractionation factors are fixed. [Pg.118]

Figure 4-10. Log material balance fraction curves for various buffer ratios at constant total + Q = 0.100 M e.g., 1/9 refers to = 0.01 M, Cf, = 0.09 M. Limiting lines a and b are for pure acid and base cases. Figure 4-10. Log material balance fraction curves for various buffer ratios at constant total + Q = 0.100 M e.g., 1/9 refers to = 0.01 M, Cf, = 0.09 M. Limiting lines a and b are for pure acid and base cases.
We follow a similar course to that in Chapter 4, where the intersection of equilibrium and material balance fraction functions solves the problem. Here, the fraction of combined protons is needed. Take the sum of all available H acidity (using a triprotic example)... [Pg.65]

Component balance Fractionation efficiency Overall unit energy balance Furnace efficiency Heat exchanger U s Calculate missing flows Hydraulic losses Pump efficiency Identify capital projects Normalizing data... [Pg.509]

Solution The fraction of liquid vaporized on release is calculated from a heat balance. The sensible heat above saturated conditions at atmospheric pressure provides the heat of vaporization. The sensible heat of the superheat is given by... [Pg.269]

Material balance and properties of the main fractions resulting from primary and secondary fractionation of a 50/50 volume % mixture of Arabian Ligb and heavy crude oil (specific gravity d f = 0.875). [Pg.369]

In addition to their practical importance, colloidal suspensions have received much attention from chemists and physicists alike. This is an interesting research area in its own right, and it is an important aspect of what is referred to as soft condensed matter physics. This contribution is written from such a perspective, and although a balanced account is aimed for, it is inevitably biased by the author s research interests. References to the original literature are included, but within the scope of this contribution only a fraction of the vast amount of literature on colloidal suspensions can be mentioned. [Pg.2667]

Referring to Figure 2, by considering solute mass balances over n, (n — 1),. .. 2, 1 units in turn and eliminating intermediate solute mass fractions and flow rates, the amount of solute associated with the leached sohd may be calculated in terms of the composition of the sohd and solvent streams fed to the system. The resulting equation is (2)... [Pg.89]

Benzene, toluene, and a mixed xylene stream are subsequently recovered by extractive distillation using a solvent. Recovery ofA-xylene from a mixed xylene stream requires a further process step of either crystallization and filtration or adsorption on molecular sieves. o-Xylene can be recovered from the raffinate by fractionation. In A" xylene production it is common to isomerize the / -xylene in order to maximize the production of A xylene and o-xylene. Additional benzene is commonly produced by the hydrodealkylation of toluene to benzene to balance supply and demand. Less common is the hydrodealkylation of xylenes to produce benzene and the disproportionation of toluene to produce xylenes and benzene. [Pg.175]

During Stages II and III the average concentration of radicals within the particle determines the rate of polymerization. To solve for n, the fate of a given radical was balanced across the possible adsorption, desorption, and termination events. Initially a solution was provided for three physically limiting cases. Subsequentiy, n was solved for expHcitiy without limitation using a generating function to solve the Smith-Ewart recursion formula (29). This analysis for the case of very slow rates of radical desorption was improved on (30), and later radical readsorption was accounted for and the Smith-Ewart recursion formula solved via the method of continuous fractions (31). [Pg.24]

When low boiling ingredients such as ethylene glycol are used, a special provision in the form of a partial condenser is needed to return them to the reactor. Otherwise, not only is the balance of the reactants upset and the raw material cost of the resin increased, but also they become part of the pollutant in the waste water and incur additional water treatment costs. Usually, a vertical reflux condenser or a packed column is used as the partial condenser, which is installed between the reactor and the overhead total condenser, as shown in Figure 3. The temperature in the partial condenser is monitored and maintained to effect a fractionation between water, which is to pass through, and the glycol or other materials, which are to be condensed and returned to the reactor. If the fractionation is poor, and water vapor is also condensed and returned, the reaction is retarded and there is a loss of productivity. As the reaction proceeds toward completion, water evolution slows down, and most of the glycol has combined into the resin stmcture. The temperature in the partial condenser may then be raised to faciUtate the removal of water vapor. [Pg.40]

Biological Antioxidant Models. Tea extracts, tea polyphenol fractions, and purified catechins have all been shown to be effective antioxidants in biologically-based model systems. A balance between oxidants and antioxidants is critical for maintenance of homeostasis. Imbalances between free radicals and antioxidants may be caused by an increased production of free radicals or decreased effectiveness of the antioxidants within the reaction system. These imbalances can be caused by the radicals overwhelming the antioxidants within the system, or by an excess of antioxidants leading to a prooxidant functionaHty (105—118). When antioxidant defense systems are consistently overwhelmed by oxidative reactions, significant damage can... [Pg.373]

Although a small fraction of the world s vinyl chloride capacity is stiU based on acetylene or mixed actylene—ethylene feedstocks, nearly all production is conducted by the balanced process based on ethylene and chlorine (75). The reactions for each of the component processes are shown in equations 1—3 and the overall reaction is given by equation 4 ... [Pg.415]

Pure zirconium tetrachloride is obtained by the fractional distillation of the anhydrous tetrachlorides in a high pressure system (58). Commercial operation of the fractional distillation process in a batch mode was proposed by Ishizuka Research Institute (59). The mixed tetrachlorides are heated above 437°C, the triple point of zirconium tetrachloride. AH of the hafnium tetrachloride and some of the zirconium tetrachloride are distiUed, leaving pure zirconium tetrachloride. The innovative aspect of this operation is the use of a double-sheU reactor. The autogenous pressure of 3—4.5 MPa (30—45 atm) inside the heated reactor is balanced by the nitrogen pressure contained in the cold outer reactor (60). However, previous evaluation in the former USSR of the binary distiUation process (61) has cast doubt on the feasibHity of also producing zirconium-free hafnium tetrachloride by this method because of the limited range of operating temperature imposed by the smaH difference in temperature between the triple point, 433°C, and critical temperature, 453°C, a hafnium tetrachloride. [Pg.430]

To derive the concentration profile for progressive freezing, a material balance is employed for solidification of a small fraction dg of melt, as shown in Figure 1. Integration from the beginning of solidification gives (1,4,8) ... [Pg.446]

The second term in brackets in equation 36 is the separative work produced per unit time, called the separative capacity of the cascade. It is a function only of the rates and concentrations of the separation task being performed, and its value can be calculated quite easily from a value balance about the cascade. The separative capacity, sometimes called the separative power, is a defined mathematical quantity. Its usefulness arises from the fact that it is directly proportional to the total flow in the cascade and, therefore, directly proportional to the amount of equipment required for the cascade, the power requirement of the cascade, and the cost of the cascade. The separative capacity can be calculated using either molar flows and mol fractions or mass flows and weight fractions. The common unit for measuring separative work is the separative work unit (SWU) which is obtained when the flows are measured in kilograms of uranium and the concentrations in weight fractions. [Pg.81]


See other pages where Balanced Fractionating is mentioned: [Pg.59]    [Pg.28]    [Pg.407]    [Pg.154]    [Pg.14]    [Pg.423]    [Pg.59]    [Pg.28]    [Pg.407]    [Pg.154]    [Pg.14]    [Pg.423]    [Pg.115]    [Pg.299]    [Pg.278]    [Pg.2816]    [Pg.65]    [Pg.89]    [Pg.276]    [Pg.81]    [Pg.10]    [Pg.128]    [Pg.408]    [Pg.511]    [Pg.473]    [Pg.529]    [Pg.456]    [Pg.95]    [Pg.508]    [Pg.409]    [Pg.458]    [Pg.281]    [Pg.529]    [Pg.339]    [Pg.86]    [Pg.476]    [Pg.508]    [Pg.582]   


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