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- W2052582087 startingPage "1005" @default.
- W2052582087 abstract "Correlation functions $〈mathrm{Tr}stackrel{ensuremath{leftrightarrow}}{a}(t)stackrel{ensuremath{leftrightarrow}}{a}(o)〉$ associated with Cartesian tensors of the second rank are calculated for a classical system of free asymmetric rotors. The corresponding Euler equations are solved analytically and the average over a canonical ensemble is calculated by combining analytical and numerical methods; the long-time behavior of these functions is also investigated. This calculation does not involve any approximation. The results are discussed in detail and a number of physically interesting cases are presented. The overall complexity of the free-asymmetric-rotor problem exceeds that of the symmetric-, spheric-, or linear-rotor problem by an order of magnitude." @default.
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- W2052582087 date "1980-03-01" @default.
- W2052582087 modified "2023-10-14" @default.
- W2052582087 title "Angular correlation functions for the second-rank tensors of a classical system of free asymmetric rotors" @default.
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- W2052582087 doi "https://doi.org/10.1103/physreva.21.1005" @default.
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