Nonequilibrium dynamics and fluctuation-dissipation relation in a sheared fluid
By Ludovic Berthier, J. Barrat. 2001
206 citations recorded by the source corpus.
The nonequilibrium dynamics of a binary Lennard-Jones mixture in a simple shear flow is investigated by means of molecular dynamics simulations. The range of temperature T investigated covers both the liquid, supercooled, and glassy states, while the shear rate γ covers both the linear and nonlinear regimes of rheology. The results can be interpreted in the context of a nonequilibrium, schematic mode-coupling theory developed recently, which makes the theory applicable to a wide range of soft glassy materials. The behavior of the viscosity η(T,γ) is first investigated. In the nonlinear regime, strong shear-thinning is obtained, η∼γ−α(T), with α(T)≃23 in the supercooled regime. Scaling properties of the intermediate scattering functions are studied. Standard “mode-coupling properties” of factorization and time superposition hold in this nonequilibrium situation. The fluctuation-dissipation relation is violated in the shear flow in a way very similar to that predicted theoretically, allowing for the definit...
Subfields: Biomedical Engineering, Condensed Matter Physics, Materials Chemistry
View Paper: https://www.semanticscholar.org/paper/7ce2c2fcb1c8293b27bda2b0d5a7c5b2752fd224
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Biomedical Engineering
- U. Seifert
- Giulio Biroli
- G. McKenna
- L. Cugliandolo
- L. Ramos
- Billy D. Todd
- Peter J. Daivis
- Ludovic Berthier
In Condensed Matter Physics
- Ludovic Berthier
- U. Seifert
- Giulio Biroli
- L. Cugliandolo
- G. McKenna
- L. Ramos
- L. Cipelletti
- Juan P. Garrahan
In Materials Chemistry
- Ludovic Berthier
- U. Seifert
- Giulio Biroli
- L. Cugliandolo
- G. McKenna
- D. Vandembroucq
- A. Tanguy
- David Rodney
Citations in the corpus
- Theoretical perspective on the glass transition and amorphous materials (2010, methodology): “…is well-known and commonly found in the rheology literature (Larson, 1999), and these predictions compare rather well with computer simulations (Yamamoto and Onuki, 1998b; Barrat and Berthier, 2001b; Berthier and Barrat, 2002b), and experiments (Crassous et al., 2006; Besseling et al., 2007).”
- Mechanical rejuvenation in polymer glasses: fact or fallacy? (2003, background): “One reason that a full understanding of this observation is important arises from the continued use of similar power-law dependences to describe ageing phenomena in other systems such as spin glasses and ‘shear melted’ pastes or colloidal glasses and then making analogies to the structural glass sys”
- Stochastic thermodynamics, fluctuation theorems and molecular machines (2012, methodology): “g, [334, 335] for a binary Lennard-Jones mixture in a simple shear flow, [336] for a glassy model system, [337, 338, 339, 340] for simple interacting model systems, [341, 342, 343] for simple Langevin systems, and [344] for field-theoretical models.”
- The effective temperature (2011, background): “In [120], the molecular dynamics of a binary Lennard–Jones mixture under a steady and homogeneous shear flow was studied.”
- Homogeneous non-equilibrium molecular dynamics simulations of viscous flow: techniques and applications (2007, background): “…properties of glassy shearing fluids and examination of fluctuation-dissipation relation Barrat and Berthier (2000), Berthier et al. (2000), Berthier and Barrat (2002) [152–154] Non-equilibrium thermodynamics Steady-state thermodynamics of shearing fluids Evans and Hanley (1980), Daivis…”
- Slow dynamics in glassy soft matter (2005, background): “On the other hand, simulation works on a binary LennardJones mixture [131] have shown that the effective temperature is independent of the chosen observable, while it has been shown theoretically [132] that the effective temperature does depend on the observable in the glass phase of Bouchaud’s trap”
- Modeling the mechanics of amorphous solids at different length scale and time scale (2011, background): “[22, 23] and model foams [184] are comparable to those in equilibrium systems maintained at an effective temperature higher than the true temperature and function of the shear rate.”