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symmetrized_reduced_distribution_function [2013/11/06 19:14] nikolaj |
symmetrized_reduced_distribution_function [2013/11/06 19:21] nikolaj |
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where $\sum_\pi$ is the sum over argument-permutations, e.g. | where $\sum_\pi$ is the sum over argument-permutations, e.g. | ||
- | $\sum_\pi\ g(a,b,c)\equivg(a,b,c)+g(c,a,b)+g(b,c,a)+g(a,c,b)+g(b,a,c)+g(c,b,a)$. | + | $\sum_\pi\ g(a,b,c)\equiv g(a,b,c)+g(c,a,b)+g(b,c,a)+g(a,c,b)+g(b,a,c)+g(c,b,a)$. |
==== Discussion ==== | ==== Discussion ==== | ||
Relevant for discussions of kinetics on the intermediate level $f_1$ and $f_2$. And maybe $f_3$ if you're mad enough. | Relevant for discussions of kinetics on the intermediate level $f_1$ and $f_2$. And maybe $f_3$ if you're mad enough. | ||
+ | |||
+ | Notice that if $\bar f_s$ is already a symmetric function, $f_s=\bar f_s$. | ||
==== Parents ==== | ==== Parents ==== | ||
=== Requirements === | === Requirements === | ||
[[Reduced distribution function]] | [[Reduced distribution function]] |