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- W2032868759 abstract "The seventh virial coefficient of a two-dimensional system of particles interacting with a hard-core square-well pair potential is studied. The Ree-Hoover type cluster integrals were examined and it was found that a graph in the form of a hexagonal wheel with all the bonds of the attractive square-well type does not allow Baxter's ‘sticky sphere’ limit to be achieved. The value of that particular cluster integral was calculated. It was shown that when approaching the sticky limit the cluster integral corresponding to the hexagonal wheel diverges linearly with the height of the peak in the Mayer f function at the location of the potential square-well. As a consequence, the seventh virial coefficient of the sticky disc system does not have a finite value." @default.
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- W2032868759 date "1994-12-20" @default.
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- W2032868759 title "Diverging seventh virial coefficient of sticky discs" @default.
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- W2032868759 doi "https://doi.org/10.1080/00268979400101911" @default.
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