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Elementary cyclic states

Fig, 3,20 Number of cyclic states cis a function of lattice size for a few representative one-dimensional elementary rules see text. [Pg.77]

Within the solar system the observable changes are of a different kind, best described as chemical change. The most striking common feature of those chemical reactions driven by solar energy is their cyclic nature, linked to planetary motion. All phenomena, collectively known as life, or growth, are of this type. Their essential characteristic is a state far from equilibrium. For a life process, equilibrium is synonymous with death and chemical change after death is a rapid slide towards equilibrium. The most advanced chemical theories deal with these posthumous effects and related reactions only, albeit rather superficially. A fundamental theory to predict conditions for the onset of elementary chemical change is not available. [Pg.497]

The unimolecular decomposition of 1,2-dioxetanes and 1,2-dioxetanones (a-peroxylac-tones) is the simplest and most exhaustively studied example of a thermal reaction that leads to the formation, in this case in a single elementary step, of the electronically excited state of one of the product molecules. The mechanism of this transformation was studied intensively in the 1970s and early 1980s and several hundreds of 1,2-dioxetane derivatives and some 1,2-dioxetanones were synthesized and their activation parameters and CL quantum yields determined. Thermal decomposition of these cyclic peroxides leads mainly to the formation of triplet-excited carbonyl products in up to 30% yields. However, formation of singlet excited products occurs in significantly lower yields (below... [Pg.1227]

Addition of sodium acetate does not affect the observed first-order rate coefficient, and it was suggested that reaction (19) is an elementary reaction with acetic acid acting as the electrophile in an SE2(cyclic) reaction, proceeding through the transition state... [Pg.130]

If substitution goes in two steps, there are several reaction paths via the trigonal bipyramid. Unless the probable structure of the transition state can be assigned, e.g. when the central atom is part of a cyclic structure or by the polarity of the substituents, Table 7 is now of little help in making stereochemical decisions. Again, in third-row elements such as silicon, and particularly phosphorus, in which relatively stable intermediates may be formed, pseudorotation may occur in this case, the stereochemical result will depend chiefly on the favored equilibrium configuration. Here, substitution will be the result of at least three elementary steps. [Pg.255]

The values of the primary quantum yields, found in the photolysis of ketones with y-H atoms, were explained by Brunet and Noyes on the basis of steric effects that diminish the probability of the formation of the cyclic complex. Following the original suggestion of Whiteway and Masson, Martin and Pitts proposed the internal conversion of the cyclic structure to be responsible for the low primary quantum yields observed in the photolysis of ketones capable of forming such a structure. In contrast to other interpretations. Wagner and Hammond explained the low quantum yields by an elementary chemical process, suggesting that the y-H atom transfer is reversible, i.e. that the biradical, after vibrational relaxation, may convert back into the ground state ketone molecule, viz. [Pg.350]

The site of chlorination in these cyclic dienamides is at C4 or C6 depending on the substitution at N, C3, or C7. The related 2-pyridone (2) gives 5-chloro-2-pyridone (3) in 95% yield. Paquette considers that direct electrophilic substitution is the most probable pathway and notes that the position of chlorination is consistent with Hine s principle of least motion,5 which states that those elementary reactions will be favored that involve the least change in atomic position and electronic configuration. ... [Pg.311]

Mechanism 6.6 for electrophilic addition of Br2 to ethylene is characterized by the direct formation of a cyclic bromonium ion as its first elementary step via the transition state ... [Pg.251]

The application of microscopic reversibility to each molecular reactive collision in a chemical reaction system consisting of a statistically large assembly of molecules with a distribution of momenta and internal energy states is called the principle of detailed balance. Detailed balance requires one to write all elementary reactions as reversible, and it permits one to rule out some types of mechanisms, such as the cyclic sequence of the following equation ... [Pg.61]

In summary, we can use VB theory in order to study the interactions of elementary n-electron-m-orbital bonds, "lone" pairs, and holes by falling back on MOVB concepts if the system of interest is made up of AO s which do not overlap in a cyclic manner. In this paper we shall assume that the latter condition is always met unless otherwise stated. [Pg.472]


See other pages where Elementary cyclic states is mentioned: [Pg.87]    [Pg.224]    [Pg.365]    [Pg.331]    [Pg.150]    [Pg.158]    [Pg.96]    [Pg.228]    [Pg.102]    [Pg.308]    [Pg.267]    [Pg.30]    [Pg.163]    [Pg.339]   
See also in sourсe #XX -- [ Pg.76 ]




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Elementary states

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