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相关论文: Geometry and topology of turbulence in active nema…

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We derive a formula for the entropy of two dimensional incompressible inviscid flow, by determining the volume of the space of vorticity distributions with fixed values for the moments Q_k= \int_w(x)^k d^2 x. This space is approximated by a…

流体动力学 · 物理学 2009-11-07 Savitri V. Iyer , S. G. Rajeev

We show theoretically that the mean turbulent dynamics can be described by a kinetic theory representation with a single free relaxation time that depends on space and time. A proper kinetic equation is constructed from averaging the…

流体动力学 · 物理学 2024-01-31 Hudong Chen , Ilya Staroselsky , Katepalli R. Sreenivasan , V. Yakhot

The local streamline topology classification method of Chong et al. (1990) is adapted and extended to describe the geometry of infinitesimal vortex lines. Direct numerical simulation (DNS) data of forced isotropic turbulence reveals that…

流体动力学 · 物理学 2023-06-22 Bajrang Sharma , Rishita Das , Sharath S. Girimaji

In this paper, we find a new large scale instability displayed by a rotating flow in forced turbulence. The turbulence is generated by a small scale external force at low Reynolds number. The theory is built on the rigorous asymptotic…

流体动力学 · 物理学 2015-04-28 M. I. Kopp , A. V. Tur , V. V. Yanovsky

A number of micro-scale biological flows are characterized by spatio-temporal chaos. These include dense suspensions of swimming bacteria, microtubule bundles driven by motor proteins, and dividing and migrating confluent layers of cells. A…

流体动力学 · 物理学 2017-08-02 Javier Urzay , Amin Doostmohammadi , Julia M. Yeomans

Shell model turbulence is a simplified mathematical framework that captures essential features of incompressible fluid turbulence such as the energy cascade, intermittency and anomalous scaling of the fluid observables. We perform a…

流体动力学 · 物理学 2024-09-09 James Creswell , Viatcheslav Mukhanov , Yaron Oz

"Active nematics" are orientationally ordered but apolar fluids composed of interacting constituents individually powered by an internal source of energy. When activity exceeds a system-size dependent threshold, spatially uniform active…

软凝聚态物质 · 物理学 2017-11-08 Richard Green , John Toner , Vincenzo Vitelli

We outline our proposal for a field theory description of steady state incompressible fluid turbulence at the inertial range of scales in a general number of space dimensions. The theory consists of a Kolmogorov linear scaling mean field…

高能物理 - 理论 · 物理学 2018-11-26 Yaron Oz

Morphodynamic equations governing the behaviour of active nematic fluids on deformable curved surfaces are constructed in the large deformation limit. Emphasis is placed on the formulation of objective rates that account for normal…

软凝聚态物质 · 物理学 2023-02-22 Sami C. Al-Izzi , Richard G. Morris

Wall turbulence consists of various sizes of vortical structures that induce flow circulation around a wide range of closed Eulerian loops. Here we investigate the multiscale properties of circulation around such loops in statistically…

流体动力学 · 物理学 2025-06-11 Peng-Yu Duan , Xi Chen , Katepalli R. Sreenivasan

We consider a wide class of approximate models of evolution of singular distributions of vorticity in three dimensional incompressible fluids and we show that they have global smooth solutions. The proof exploits the existence of suitable…

数学物理 · 物理学 2007-05-23 L. C. Berselli , M. Gubinelli

The turbulent/non-turbulent interface is analysed in a direct numerical simulation of a boundary layer in the range $Re_\theta=2800-6600$, with emphasis on the behaviour of the relatively large-scale fractal intermittent region. This…

流体动力学 · 物理学 2017-10-23 Guillem Borrell , Javier Jiménez

In this essay, we recall the specificities of the transition to turbulence in wall-bounded flows and present recent achievements in the understanding of this problem. The transition is abrupt with laminar-turbulent coexistence over a finite…

流体动力学 · 物理学 2016-04-05 Paul Manneville

The objective of this paper is to unravel any relations that may exist between turbulent shear flows and statistical mechanics, through a detailed numerical investigation in the simplest case where both can be well defined. The shear flow…

流体动力学 · 物理学 2013-01-01 Saikishan Suryanarayanan , Roddam Narasimha , N. D. Hari Dass

Recent experiments demonstrate the importance of substrate curvature for actively forced fluid dynamics. Yet, the covariant formulation and analysis of continuum models for non-equilibrium flows on curved surfaces still poses theoretical…

We present a kinetic theory of two-dimensional decaying turbulence in the context of two-body and three-body vortex merging processes. By introducing the equations of motion for two or three vortices in the effective noise due to all the…

统计力学 · 物理学 2012-01-04 Clément Sire , Pierre-Henri Chavanis , Julien Sopik

The statistical mechanical description of two-dimensional inviscid fluid turbulence is reconsidered. Using this description, we make predictions about turbulent flow in a rapidly rotating laboratory annulus. Measurements on the continuously…

软凝聚态物质 · 物理学 2009-11-11 Sunghwan Jung , P. J. Morrison , Harry L. Swinney

Effective field theory descriptions of surface waves on flowing fluids have tended to assume that the flow is irrotational, but this assumption is often impractical due to boundary layer friction and flow recirculation. Here we develop an…

广义相对论与量子宇宙学 · 物理学 2024-09-26 Alessia Biondi , Scott Robertson , Germain Rousseaux

In a recent paper, a continuum theory of immiscible and incompressible two-phase flow in porous media based on generalized thermodynamic principles was formulated (Transport in Porous Media, 125, 565 (2018)). In this theory, two immiscible…

流体动力学 · 物理学 2025-02-05 Håkon Pedersen , Alex Hansen

We describe results from particle-in-cell simulations of driven turbulence in collisionless, magnetized, relativistic pair plasma. This physical regime provides a simple setting for investigating the basic properties of kinetic turbulence…

高能天体物理现象 · 物理学 2018-05-23 Vladimir Zhdankin , Dmitri A. Uzdensky , Gregory R. Werner , Mitchell C. Begelman