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We note that these authors have explicitly shown that disordered 3D binary soft-sphere packings can jam within a density range [0.646, 0.662], by tuning the density of initial configurations used to produce the jammed packings. This is a relatively narrow density range but is consistent with our results and those reported in Ref. 8
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We note that these authors have explicitly shown that disordered 3D binary soft-sphere packings can jam within a density range [0.646, 0.662], by tuning the density of initial configurations used to produce the jammed packings. This is a relatively narrow density range but is consistent with our results and those reported in Ref. 8.
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Note that we have also computed the "crystal-independent" translational order metric T* defined in Ref. 14 (i.e., one that does not assume a reference crystal state as the most ordered) for typical packings for 0.6 ≤φ 0.64. As expected, these results for T* are positively correlated with those for the aforementioned "crystal-dependent" translational order metric τ and hence these two translational order metrics are consistent with one another
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Note that we have also computed the "crystal-independent" translational order metric T* defined in Ref. 14 (i.e., one that does not assume a reference crystal state as the most ordered) for typical packings for 0.6 ≤φ 0.64. As expected, these results for T* are positively correlated with those for the aforementioned "crystal-dependent" translational order metric τ and hence these two translational order metrics are consistent with one another.
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29
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In these papers, the concept of inherent structures was formalized for many-particle system interacting via continuous soft potentials. The set of configurational points that map to the same mechanically stable local energy minimum via a steepest-descent trajectory define uniquely a basin associated with the local minimum called an inherent structure
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In these papers, the concept of inherent structures was formalized for many-particle system interacting via continuous soft potentials. The set of configurational points that map to the same mechanically stable local energy minimum via a steepest-descent trajectory define uniquely a basin associated with the local minimum called an inherent structure).
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36549097988
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In this paper, the concept of inherent structures was rigorously generalized to hard-sphere systems by considering the infinite-n limit of purely repulsive power-law pair potentials 1/ rn
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F. H. Stillinger and T. A. Weber, J. Chem. Phys. 83, 4767 (1985) (In this paper, the concept of inherent structures was rigorously generalized to hard-sphere systems by considering the infinite-n limit of purely repulsive power-law pair potentials 1/ rn).
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