Results 21 to 30 of about 386,155 (244)
Birthday Inequalities, Repulsion, and Hard Spheres [PDF]
We study a birthday inequality in random geometric graphs: the probability of the empty graph is upper bounded by the product of the probabilities that each edge is absent.
Perkins, Will
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Memory Formation in Jammed Hard Spheres [PDF]
Liquids equilibrated below an onset density share similar inherent states, while above that density their inherent states markedly differ. Although this phenomenon was first reported in simulations over 20 years ago, the physical origin of this memory remains controversial. Its absence from mean-field descriptions, in particular, has long cast doubt on
Patrick Charbonneau, Peter K. Morse
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Uniform shear flow in dissipative gases. Computer simulations of inelastic hard spheres and (frictional) elastic hard spheres [PDF]
In the preceding paper (cond-mat/0405252), we have conjectured that the main transport properties of a dilute gas of inelastic hard spheres (IHS) can be satisfactorily captured by an equivalent gas of elastic hard spheres (EHS), provided that the latter ...
A. Astillero +8 more
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Hard spheres at a planar hard wall: Simulations and density functional theory
Hard spheres are a central and important model reference system for both homogeneous and inhomogeneous fluid systems. In this paper we present new high-precision molecular-dynamics computer simulations for a hard sphere fluid at a planar hard wall.
R.L. Davidchack +2 more
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Residual Multiparticle Entropy for a Fractal Fluid of Hard Spheres
The residual multiparticle entropy (RMPE) of a fluid is defined as the difference, Δs, between the excess entropy per particle (relative to an ideal gas with the same temperature and density), sex, and the pair-correlation contribution, s2.
Andrés Santos +2 more
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Leaky cell model of hard spheres [PDF]
We study packings of hard spheres on lattices. The partition function, and therefore the pressure, may be written solely in terms of the accessible free volume, i.e., the volume of space that a sphere can explore without touching another sphere. We compute these free volumes using a leaky cell model, in which the accessible space accounts for the ...
Thomas G. Fai +4 more
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Douglas Henderson: from hard spheres to biological channels
On August 7, 2004, the Henderson Symposium on Basic and Applied Statistical Mechanics of Condensed Matter was held at Brigham Young University in Provo, Utah.
A.Trokhymchuk, D.Busath, B.Eisenberg
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Hard sphere packings within cylinders [PDF]
We extend the identification of close packings up toD= 4.00σand find 17 new structures.
Fu, Lin +4 more
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Configurational entropy of hard spheres
We numerically calculate the configurational entropy S_conf of a binary mixture of hard spheres, by using a perturbed Hamiltonian method trapping the system inside a given state, which requires less assumptions than the previous methods [R.J. Speedy, Mol.
Angelani L +11 more
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A percolating hard sphere model [PDF]
AbstractGiven a homogeneous Poisson point process in ℝd, Häggström and Meester (Random Struct Algorithms 9 (1996) 295–315) asked whether it is possible to place spheres (of differing radii) centred at the points, in a translation‐invariant way, so that the spheres do not overlap but there is an unbounded component of touching spheres. We prove that the
Cotar, Codina +2 more
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