(Q44616398)

4 December 2017

title

Mean-field theory of random close packings of axisymmetric particles (English)

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4 December 2017

5

Hernán A Makse

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4 December 2017

Adrian Baule

1

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4 December 2017

Romain Mari

series ordinal

2

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4 December 2017

Lin Bo

series ordinal

3

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4 December 2017

Louis Portal

series ordinal

4

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4 December 2017

language of work or name

English

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publication date

1 January 2013

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4 December 2017

published in

Nature Communications

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4 December 2017

volume

4

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4 December 2017

page(s)

2194

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https://scigraph.springernature.com/pub.10.1038/ncomms3194

4 December 2017

exact match

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cites work

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Phase diagram of colloidal hard superballs: from cubes via spheres to octahedra

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Random packings of spheres and spherocylinders simulated by mechanical contraction

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Maximally random jammed packings of Platonic solids: hyperuniform long-range correlations and isostaticity

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Mean-field theory of hard sphere glasses and jamming

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Voronoi diagrams---a survey of a fundamental geometric data structure

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Optimal filling of shapes

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THE EFFECTS OF SHAPE ON THE INTERACTION OF COLLOIDAL PARTICLES

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Application of Edwards' statistical mechanics to high-dimensional jammed sphere packings

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7 January 2021

Model of random packings of different size balls

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7 January 2021

Underconstrained jammed packings of nonspherical hard particles: ellipses and ellipsoids.

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Packing hyperspheres in high-dimensional Euclidean spaces.

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Landscape analysis of constraint satisfaction problems.

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Jamming versus Glass Transitions

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Theory of Amorphous Packings of Binary Mixtures of Hard Spheres

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Jamming transitions in amorphous packings of frictionless spheres occur over a continuous range of volume fractions

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Supercooled liquids for pedestrians

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Dense Regular Packings of Irregular Nonconvex Particles

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Crystal-structure prediction via the floppy-box Monte Carlo algorithm: method and application to hard (non)convex particles.

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7 January 2021

Identifiers

DOI

10.1038/NCOMMS3194

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4 December 2017

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