Literature DB >> 23215140

Dynamic critical response in damped random spring networks.

Brian P Tighe1.   

Abstract

The isostatic state plays a central role in organizing the response of many amorphous materials. We construct a diverging length scale in nearly isostatic spring networks that is defined both above and below isostaticity and at finite frequencies and relate the length scale to viscoelastic response. Numerical measurements verify that proximity to isostaticity controls the viscosity, shear modulus, and creep of random networks.

Year:  2012        PMID: 23215140     DOI: 10.1103/PhysRevLett.109.168303

Source DB:  PubMed          Journal:  Phys Rev Lett        ISSN: 0031-9007            Impact factor:   9.161


  5 in total

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Authors:  Nathaniel Conrad; Tynan Kennedy; Deborah K Fygenson; Omar A Saleh
Journal:  Proc Natl Acad Sci U S A       Date:  2019-03-26       Impact factor: 11.205

2.  Scaling ansatz for the jamming transition.

Authors:  Carl P Goodrich; Andrea J Liu; James P Sethna
Journal:  Proc Natl Acad Sci U S A       Date:  2016-08-10       Impact factor: 11.205

3.  Frequency response and gap tuning for nonlinear electrical oscillator networks.

Authors:  Harish S Bhat; Garnet J Vaz
Journal:  PLoS One       Date:  2013-11-04       Impact factor: 3.240

4.  Universality of the emergent scaling in finite random binary percolation networks.

Authors:  Chongpu Zhai; Dorian Hanaor; Yixiang Gan
Journal:  PLoS One       Date:  2017-02-16       Impact factor: 3.240

5.  Moduli and modes in the Mikado model.

Authors:  Karsten Baumgarten; Brian P Tighe
Journal:  Soft Matter       Date:  2021-11-24       Impact factor: 3.679

  5 in total

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