The Jamming Transition and the Marginally Jammed Solid

By Andrea J. Liu, Sidney R. Nagel. 2010

770 citations recorded by the source corpus.

Subfields: Atomic and Molecular Physics, and Optics, Materials Chemistry, Statistical and Nonlinear Physics

View Paper: https://www.semanticscholar.org/paper/f77bd515e4eb7e91523b8ededdd87faa6986bcde

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In Atomic and Molecular Physics, and Optics

In Materials Chemistry

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Citations in the corpus

Designing allostery-inspired response in mechanical networks (2016, methodology): “Our networks are generated from random configurations of soft spheres in three dimensions or disks in two dimensions with periodic boundary conditions that have been brought to a local energy minimum using standard jamming algorithms (5, 6); the spheres overlap and are in mechanical equilibrium.”
Gas migration regimes and outgassing in particle-rich suspensions (2015, positive): “At the random close packing, the percentage of particles in contact with each other is at its highest (for a randomly packed suspension), and even suspensions of frictionless particles develop a yield strength [21, 25, 26].”
The role of local structure in dynamical arrest (2014, methodology): “[195] G. S. Grest and S. R. Nagel.”
The rheology of two-phase magmas: A review and analysis (2013, methodology): “The reader is referred to the useful recent reviews of Liu and Nagel (2010) and Schall and van Hecke (2010) on these topics.”
A density-independent rigidity transition in biological tissues (2014, background): “We have shown it exhibits a simple rigidity transition with a novel control parameter, and therefore it might provide a useful bridge between jamming transitions in particulate matter [6, 38] and rigidity transitions in random elastic networks [33–35].”
Motility-driven glass and jamming transitions in biological tissues (2015, background): “Over the past 20 years these phenomena have been unified by “jamming phase diagrams” [29, 55].”
Memory formation in matter (2018, background): “At sufficiently high density, the system undergoes a dramatic transition: it jams and becomes rigid (Cubuk et al., 2017; van Hecke, 2010; Liu and Nagel, 2010).”
Active Particles in Complex and Crowded Environments (2016, background): “In certain cases jamming has been shown to have properties consistent with a phase transition (Liu and Nagel, 2010; Reichhardt and Olson-Reichhardt, 2014c).”
Modeling semiflexible polymer networks (2014, background): “This represents and interesting and promising connection between the basic physics of elastic networks and jamming (van Hecke, 2010; Liu and Nagel, 1998, 2010).”
Topological boundary modes in isostatic lattices (2013, methodology): “In this gauge, RT is uniquely defined and the zero-mode count is given by equations (3) and (5)–(7).”