Hydrodynamics and phases of flocks
By J. Toner, Yuhai Tu, S. Ramaswamy. 2005
892 citations recorded by the source corpus.
Subfields: Condensed Matter Physics, Materials Chemistry, Statistical and Nonlinear Physics
View Paper: https://www.semanticscholar.org/paper/ea8959cb9a8f767e2ae8e04881cbf40c60a4e27b
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Condensed Matter Physics
- Andreas Menzel
- M. Cristina Marchetti
- Miguel Angel Muñoz
- Roland G. Winkler
- J. Joanny
- Gerhard Gompper
- J. Elgeti
- Charles Reichhardt
In Materials Chemistry
- Roland G. Winkler
- J. Elgeti
- Gerhard Gompper
- S. Teeffelen
- Hartmut Lowen
- B. Hagen
- Andreas Menzel
- Julia M. Yeomans
In Statistical and Nonlinear Physics
- Andreas Menzel
- M. Cristina Marchetti
- Jörn Dunkel
- Gerhard Gompper
- Roland G. Winkler
- Miguel Angel Muñoz
- Raymond E. Goldstein
- J. Elgeti
Citations in the corpus
- Tuned, driven, and active soft matter (2015, background): “two-dimensional case of active nematics, an exponent ζ = 1 was predicted [407, 408] and later confirmed through simulations [406].”
- Flocking of multi-agents with a virtual leader part I: with a minority of informed agents (2007, background): “Flocking problems have attracted much attention among researchers in biology, physics and computer science for decades [2], [3], [4].”
- Meso-scale turbulence in living fluids (2012, methodology): “Histograms and structure functions for quasi-2D (3D) curves were obtained by combining PIV data from two (15) movies, respectively, representing an average over 2 × 1;000 (15 × 300) frames.”
- Collective motion and density fluctuations in bacterial colonies (2010, background): “Systems of apolar (bidirectionally moving) particles also exhibit anomalous density fluctuations but with a scaling exponent closer to 1, as found in theory (16), numerics (12), and experiments (7, 38).”
- Active Particles in Complex and Crowded Environments (2016, background): “It has in fact become a challenge for theoretical physics to find minimal statistical models that capture these features (Bertin et al., 2009; Li et al., 2008; Toner et al., 2005).”
- Hydrodynamics of soft active matter (2013, background): “Several useful reviews on various aspects of the behavior of flocks and active systems have appeared in the recent literature (Toner, Tu, and Ramaswamy, 2005; Jülicher et al., 2007; Joanny and Prost, 2009a; Ramaswamy, 2010; Romanczuk et al., 2012), as well as on the properties of swimmers (Ishikawa”
- Colloquium: Criticality and dynamical scaling in living systems (2017, background): “…(1995) which models collective motion by assuming that an individual in a group essentially follows the trajectory of its neighbors, with some deviations treated as noise,40 and (ii) continuum (hydrodynamic) theories, more amenable to theoretical analysis (Toner and Tu, 1995; Toner et al., 2005).”
- Brownian motion of a self-propelled particle. (2010, background): “There are numerous realizations of self-propelled particles [1, 2] in nature ranging from bacteria [3–10] and spermatozoa [11–14] to artificial colloidal microswimmers.”
- Physics of microswimmers—single particle motion and collective behavior: a review (2014, methodology): “…2009; Bertin et al., 2009; Golestanian, 2009; Peruani et al., 2008; Ramaswamy et al., 2003; Simha and Ramaswamy, 2002; Toner and Tu, 1995; Toner et al., 2005b) as well as computational (Aldana et al., 2007; Chaté et al., 2008; D’Orsogna et al., 2006; Ginelli et al., 2010; Grégoire and…”
- Temperature in and out of equilibrium: A review of concepts, tools and attempts (2017, background): “Two major ordering modes in active systems – which can also combine together – are phase separation [297] and swarming [298,299]: the former is typically a dilute–dense transition (often simply called clustering, or in the most extreme cases, jamming and crystallization), the latter consists in a ma”
- Topological sound in active-liquid metamaterials (2016, methodology): “The analog of Navier-Stokes equations that describe a one-component fluid of self-propelled particles (with overdamped particle dynamics, see Supplementary Information [SI]) are the Toner-Tu equations [6, 8, 23], which in their simplest form read:”