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Defined reactants and

Also, note the problem in defining reactants and/or products when they comprise more than a single molecule. [Pg.421]

Fig. 16.8. Reactant-level (pre-enumeration) design steps. This is a screen shot of PGVL Hub during the design of the two libraries. The reactant sets for this two-component reaction and the generated explicit libraries and products are all captured during the design session (see the left-hand side). The -component is for acids and the B-component for amines. The molecular structures of the two special acids are shown in Fig. 16.6. Many annotations can be added to reactants to aid their analysis and selection. Here ClogP, molecular weight (MW), similarity (SIMI) with respect to a user-defined reactant, and reactant amount available in the inventory house are just a few examples. Fig. 16.8. Reactant-level (pre-enumeration) design steps. This is a screen shot of PGVL Hub during the design of the two libraries. The reactant sets for this two-component reaction and the generated explicit libraries and products are all captured during the design session (see the left-hand side). The -component is for acids and the B-component for amines. The molecular structures of the two special acids are shown in Fig. 16.6. Many annotations can be added to reactants to aid their analysis and selection. Here ClogP, molecular weight (MW), similarity (SIMI) with respect to a user-defined reactant, and reactant amount available in the inventory house are just a few examples.
This CPU issue along with historical limitations in analytical chemistry have often forced practice-oriented reaction models to be at a global level. These models traditionally involve the relevant boiling point or solubility defined reactants, and not the controlling molecules or intermediates. Thus they will often appear to suffer from the point of view of chemical significance however they are generally much easier to solve. Most importantly, these models are relevant the reactants and products in these models are bought and sold ... [Pg.290]

For gas reactions where the gases are assumed to follow ideal behaviour this equation becomes AG° = RT]n Kp, where Kp is defined in terms of the partial pressures of reactants and products. Thus for the general reaction above,... [Pg.161]

It is convenient to define a relative activity a. in tenns of the standard states of the reactants and products at the same temperature and pressure, where Aj = fi, =... [Pg.363]

Reactions can be considered as composite systems containing reactant and product molecules, as well as reaction sites. The similarity of chemical structures is defined by generalized reaction types and by gross structural features. The similarity of reactions can be defined by physicochemical parameters of the atoms and bonds at the reaction site. These definitions provide criteria for searching reaction databases [23],... [Pg.311]

The equilibrium position for any reaction is defined by a fixed equilibrium constant, not by a fixed combination of concentrations for the reactants and products. This is easily appreciated by examining the equilibrium constant expression for the dissociation of acetic acid. [Pg.148]

For weU-defined reaction zones and irreversible, first-order reactions, the relative reaction and transport rates are expressed as the Hatta number, Ha (16). Ha equals (k- / l ) where k- = reaction rate constant, = molecular diffusivity of reactant, and k- = mass-transfer coefficient. Reaction... [Pg.509]

The basic chemical description of rare events can be written in terms of a set of phenomenological equations of motion for the time dependence of the populations of the reactant and product species [6-9]. Suppose that we are interested in the dynamics of a conformational rearrangement in a small peptide. The concentration of reactant states at time t is N-n(t), and the concentration of product states is N-pU). We assume that we can define the reactants and products as distinct macrostates that are separated by a transition state dividing surface. The transition state surface is typically the location of a significant energy barrier (see Fig. 1). [Pg.199]

This relation defines the equilibrium constant between reactants and products, =... [Pg.201]

The term nucleophilicity refers to the effect of a Lewis base on the rate of a nucleophilic substitution reaction and may be contrasted with basicity, which is defined in terms of the position of an equilibrium reaction with a proton or some other acid. Nucleophilicity is used to describe trends in the kinetic aspects of substitution reactions. The relative nucleophilicity of a given species may be different toward various reactants, and it has not been possible to devise an absolute scale of nucleophilicity. We need to gain some impression of the structural features that govern nucleophilicity and to understand the relationship between nucleophilicity and basicity. ... [Pg.290]

This idea can be quantitatively expressed by defining activation hardness as the difference between the LUMO-HOMO gap for the reactant and that for the rr-complex intermedi-... [Pg.570]

Kotas [3] has drawn a distinction between the environmental state, called the dead state by Haywood [1], in which reactants and products (each at po. To) are in restricted thermal and mechanical equilibrium with the environment and the truly or completely dead state , in which they are also in chemical equilibrium, with partial pressures (/)j) the same as those of the atmosphere. Kotas defines the chemical exergy as the sum of the maximum work obtained from the reaction with components atpo. To, [—AGo], and work extraction and delivery terms. The delivery work term is Yk k kJo ln(fo/pt), where Pii is a partial pressure, and is positive. The extraction work is also Yk kRkTo n(po/Pk) but is negative. [Pg.22]

But spontaneity depends on the concentrations of reactants and products. If the ratio [Bl YCA] is less than a certain value, the reaction is spontaneous in the forward direction if [Bl YCA] exceeds this value, the reaction is spontaneous in the reverse direction. Therefore, it is useful to define a standard free-energy change (AG°) which applies to a standard state where [A] = [B] = 1 M. [Pg.1162]

The formulation of transition state theory has been in terms of reactant and transition state concentrations let us now define an equilibrium constant in terms of activities. [Pg.209]

Adiabatic Reaction Temperature (T ). The concept of adiabatic or theoretical reaction temperature (T j) plays an important role in the design of chemical reactors, gas furnaces, and other process equipment to handle highly exothermic reactions such as combustion. T is defined as the final temperature attained by the reaction mixture at the completion of a chemical reaction carried out under adiabatic conditions in a closed system at constant pressure. Theoretically, this is the maximum temperature achieved by the products when stoichiometric quantities of reactants are completely converted into products in an adiabatic reactor. In general, T is a function of the initial temperature (T) of the reactants and their relative amounts as well as the presence of any nonreactive (inert) materials. T is also dependent on the extent of completion of the reaction. In actual experiments, it is very unlikely that the theoretical maximum values of T can be realized, but the calculated results do provide an idealized basis for comparison of the thermal effects resulting from exothermic reactions. Lower feed temperatures (T), presence of inerts and excess reactants, and incomplete conversion tend to reduce the value of T. The term theoretical or adiabatic flame temperature (T,, ) is preferred over T in dealing exclusively with the combustion of fuels. [Pg.359]

Figure 5.4 An energy diagram for the first step in the reaction of ethylene with HBr. The energy difference between reactants and transition state, AG, defines the reaction rate. The energy difference between reactants and carbocation product, AG°, defines the position of the equilibrium. Figure 5.4 An energy diagram for the first step in the reaction of ethylene with HBr. The energy difference between reactants and transition state, AG, defines the reaction rate. The energy difference between reactants and carbocation product, AG°, defines the position of the equilibrium.
The teal value of the Wittig reaction is that it yields a pure alkene of defined structure. The C=C bond in the product is always exactly where the OO group was in the reactant, and no alkene isomers (except E,Z isomers) are formed. For example, Wittig reaction of cyclohexanone with methylenetriphenyl-phosphorane yields only the single alkene product methylenecyclohexane. By contrast, addition of methylmagnesium bromide to cyclohexanone, followed by dehydration with POCI3, yields a roughly 9 1 mixture of two alkenes. [Pg.722]

Changes in reactant and product concentrations with time. For the reaction NA(9) — ZNO g) + yg). the concentrations of NO2 and O2 increase with time, whereas that of N2O5 decreases. The reaction rate is defined as -A[NA1/Af= AINOJ/2 At= AIOJ/ At... [Pg.286]

The reaction interface can be defined as the nominal boundary surface between reactant and the solid product. This simple representation has provided a basic model that has been most valuable in the development of the theory of kinetics of reactions involving solids. In practice, it must be accepted that the interface is a zone of finite thickness extending for a small number of lattice units on either side of the nominal contact sur-... [Pg.4]


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See also in sourсe #XX -- [ Pg.52 , Pg.53 , Pg.54 , Pg.55 ]




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Reactants, defined

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