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Transformation and propagation of the ordering

I knew people who were drinking in privacy but were drunk in public. [Pg.28]

Symmetry or asymmetry of wave functions introduce also certain ordering into the system of ideal particles. An interesting question is how it is reflected in their spatial distribution (Fig. 1.16). This problem could be solved [Pg.28]

The use of more realistic potentials, including both repulsive and attractive contributions, results in the more smooth intermediate order curves C(r). As previously, they reveal oscillations thus reflecting the specific law of mutual particle distribution in dense systems. [Pg.30]


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Order transformation

The propagators

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