Statistical mechanics of transport processes in active fluids: Equations of hydrodynamics
arXiv:1706.02694 · doi:10.1063/1.4997091
Abstract
The equations of hydrodynamics including mass, linear momentum, angular momentum, and energy are derived by coarse-graining the microscopic equations of motion for systems consisting of rotary dumbbells driven by internal torques.
25 pages, 3 figures
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Cited by in corpus (14)
- Statistical Mechanics of Active Ornstein Uhlenbeck Particles
- Odd Diffusivity of Chiral Random Motion
- Time reversal symmetry breaking and odd viscosity in active fluids: Green-Kubo and NEMD results
- Dissipation controls transport and phase transitions in active fluids: Mobility, diffusion and biased ensembles
- Time reversal symmetry breaking in two-dimensional non-equilibrium viscous fluids
- A mechanism for anomalous transport in chiral active liquids
- Resolving Hall and dissipative viscosity ambiguities via boundary effects
- The Mechanics of Nucleation and Growth and the Surface Tensions of Active Matter
- Molecular modelling of odd viscoelastic fluids
- Phase Separation, Capillarity, and Odd Surface Flows in Chiral Active Matter
- Microscopic analysis of thermo-orientation in systems of off-centre Lennard-Jones particles
- Quantum kinetic theory of flux-carrying Brownian particles
- Hydrodynamics of simple active liquids: the emergence of velocity correlations
- When soft crystals defy Newton's third law: Non-reciprocal mechanics and dislocation motility