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Phases phase rule

While the phase rule requires tliree components for an unsymmetrical tricritical point, theory can reduce this requirement to two components with a continuous variation of the interaction parameters. Lindli et al (1984) calculated a phase diagram from the van der Waals equation for binary mixtures and found (in accord with figure A2.5.13 that a tricritical point occurred at sufficiently large values of the parameter (a measure of the difference between the two components). [Pg.659]

Closs G L and Czeropski M S 1977 Amendment of the CIDNP phase rules. Radical pairs leading to triplet states J. Am. Chem. Soc. 99 6127-8... [Pg.1618]

C, Anchors, Molecules and Independent Quantum Species II. The Phase-Change Rule and the Construction of Loops... [Pg.327]

We can now proceed to discuss the phase-change rule and its use to locate conical intersections. [Pg.335]

In this section, the systematic search for conical intersections based on the Longuet-Higgins phase-change rule is described. For conciseness sake, we limit the present discussion to Hiickel-type systems only, unless specifically noted otherwise. The first step in the antilysis is the determination of the LH loops containing a conical intersection for the reaction of interest. [Pg.347]

In this section, we apply the phase-change rule and the loop method to some representative photochemical systems. The discussion is illustiative, no comprehensive coverage is intended. It is hoped that the examples are sufficient to help others in applying the method to other systems. This section is divided into two parts in the first, loops are constructed and a qualitative discussion of the photochemical consequences is presented. In the second, the method is used for an in-depth, quantitative analysis of one system—photolysis of 1,4-cyclohexadiene. [Pg.366]


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