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Reaction weights

Imbalanced Nutrition More or Less than Body Requirements related to adverse reactions (weight gain or loss)... [Pg.551]

To place this argument in perspective assume that both trans and cis adducts were equally likely. Then stereoselectivity would not be observed. All of the adducts to base atoms listed in Table XII for trans addition correspond to the sterically forbidden possibilities for cis addition and vice versa. Therefore, l(+) and i(-) isomers would bind equally well to N2(g). This does not occur. Rather the favored Sjj2 reaction over the Sjjl reaction weights trans addition heavily. Therefore, in our interpretation of experimental yields, the smaller yield of i(-) with N2(G) is predicted to be a cis addition product. The argument can be extended to demonstrate that trans l(-)-N6(A) and 06(G) and cis l(+)-N6(A) and 06(G) adducts should be expected. [Pg.279]

Reaction weight is a reaction rate calculated at unit concentrations of intermediates, i.e. it is either the reaction constant or the reaction constant multiplied by power product corresponding to the "slow" components (either reagents or products). Thus, the dependencies of reaction rate on temperature and concentrations are "hidden" in reaction weights. [Pg.58]

Owing to assumption 3, system (27b)+(28) cannot have the solution with zero Zg for generic values of reaction weights. [Pg.62]

The four-term overall reaction rate equation. It follows from Propositions 1, 3 and the fact that the kinetic polynomial defined by formula (26) is a rational function of reaction weights fs and that we can write Equation (67) as... [Pg.79]

After substituting reaction weights from eqn. (5) into eqn. (15), we have... [Pg.190]

A set of quasi-steady-state equations for a linear mechanism is of the form 6(e)tf = 0, where x and c are the vector-columns of the concentrations for the intermediates and observed substances (those participating in the brutto-reaction, i.e. initial substances and products) and b(c) is the matrix of the reaction weights... [Pg.199]

It is evident that spanning trees are individual only in the case where the reaction weights are different. For example, the two-route mechanism... [Pg.234]

Here all spanning trees are also individual though some reaction weights are similar. It is evident that all individual spanning trees are of the Arrhenius type, and the similar spanning trees lead to the formation of non-Arrhenius complexes. On the basis of a steady-state kinetic experiment, the factors of the summands in the denominator of eqn. (46) are determined. They differ in their concentration characteristics. [Pg.235]

A final conclusion can be formulated as follows. The number of the parameters that cannot be determined from the steady-state kinetic data is the same as the number of steps that do not enter into the cycles. The source of indeterminacy of the parameters implies "buffer sequences [Fig. 3(b)] and "bridges between the cycles [Fig. 3(d)]. Note that this estimate refers only to the graph structure when individual reaction weights have not been specified. [Pg.237]

The steps of water production can be treated as reversible since there are terms containing [H20]. But as there is no term with [H20]2, it is evident that these two steps are separated by some irreversible step. If s = 4, every one of the terms in the denominator of eqn. (101) must be a product of three reaction weights. The terms [HJ2 and / 2[H2][02] are sure to contain a weight of the "colourless reaction since their exponential factor is two. This is still more valid at s = 5, when these terms will include the weights of two "colourless reactions. [Pg.250]

Fluid volume Channel width Water-gas shift reaction Weight hourly space velocity... [Pg.686]

The total chemical potentials of the two sides of the reaction (weighted by the number of molecules in the reaction) are therefore equal at equilibrium. For the defect problem just discussed, it is easy to show that the defect density of Eq. (6.10) is obtained when Eqs. (6.12) and... [Pg.180]

Fig. 8 BSA (0.1 g/g dry solid) adsorption to Avicel (8%, wlw), pretreated CWR (8%, w/w, containing lignin content equal to 3%, Ww of total reaction weight), and lignaceous residue of pretreated CWR (3%, w/w)... Fig. 8 BSA (0.1 g/g dry solid) adsorption to Avicel (8%, wlw), pretreated CWR (8%, w/w, containing lignin content equal to 3%, Ww of total reaction weight), and lignaceous residue of pretreated CWR (3%, w/w)...
The variation of probabilities from interval to interval, taking into account the reaction weighting, is incorporated in the quantities... [Pg.78]

As already mentioned, the nodes of a graph are the catalytie reaetion intermediates and the edges are the elementary reactions. The reaction weights are defined as... [Pg.64]


See other pages where Reaction weights is mentioned: [Pg.555]    [Pg.570]    [Pg.111]    [Pg.58]    [Pg.65]    [Pg.66]    [Pg.66]    [Pg.153]    [Pg.353]    [Pg.191]    [Pg.188]    [Pg.188]    [Pg.191]    [Pg.200]    [Pg.203]    [Pg.208]    [Pg.209]    [Pg.210]    [Pg.211]    [Pg.234]    [Pg.235]    [Pg.251]    [Pg.253]    [Pg.375]    [Pg.42]    [Pg.499]    [Pg.322]    [Pg.78]    [Pg.177]    [Pg.78]    [Pg.46]    [Pg.63]    [Pg.64]   
See also in sourсe #XX -- [ Pg.211 , Pg.237 ]




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