Where do inertial particles go in fluid flows?
From MaRDI portal
Publication:926806
DOI10.1016/J.PHYSD.2007.09.027zbMath1139.76055OpenAlexW2143001678MaRDI QIDQ926806
Themistoklis P. Sapsis, György Haller
Publication date: 21 May 2008
Published in: Physica D (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.physd.2007.09.027
Asymptotic methods, singular perturbations applied to problems in fluid mechanics (76M45) Suspensions (76T20)
Related Items (25)
Stability of the Poincaré maps for a stochastic fast–slow system ⋮ Approximation of random slow manifolds and settling of inertial particles under uncertainty ⋮ On the dynamic role of energy in underdamped particle motion ⋮ Locating an atmospheric contamination source using slow manifolds ⋮ Machine learning the kinematics of spherical particles in fluid flows ⋮ On the analytical aspects of inertial particle motion ⋮ Transport and deposition of weakly inertial particles in closed channel flows at low Reynolds number ⋮ Inertial effects and long-term transport properties of particle motion in washboard potential ⋮ Asymptotic dynamics of inertial particles with memory ⋮ Nonlinear dynamics of inertial particles in the ocean: from drifters and floats to marine debris and \textit{Sargassum} ⋮ Clustering of heavy particles in vortical flows: a selective review ⋮ Instabilities on prey dynamics in jellyfish feeding ⋮ Multiscale Analysis of Accelerated Gradient Methods ⋮ A minimal Maxey–Riley model for the drift of Sargassum rafts ⋮ Dust trapping in vortex pairs ⋮ Inertial focusing of small particles in wavy channels: asymptotic analysis at weak particle inertia ⋮ The Maxey-Riley equation: existence, uniqueness and regularity of solutions ⋮ Time reversibility and non-deterministic behaviour in oscillatorily sheared suspensions of non-interacting particles at high Reynolds numbers ⋮ Dispersion of inertial particles in cellular flows in the small-Stokes, large-Péclet regime ⋮ The geometry of inertial particle mixing in urban flows, from deterministic and random displacement models ⋮ Clustering criterion for inertial particles in two-dimensional time-periodic and three-dimensional steady flows ⋮ Coreline Criteria for Inertial Particle Motion ⋮ Introduction to Vector Field Topology ⋮ Coherent Lagrangian vortices: the black holes of turbulence ⋮ Particle transport in a turbulent pipe flow: direct numerical simulations, phenomenological modelling and physical mechanisms
Cites Work
- The dynamics of enstrophy transfer in two-dimensional hydrodynamics
- Geometric singular perturbation theory for ordinary differential equations
- On the validity of the ``Weiss criterion in two-dimensional turbulence
- Lagrangian coherent structures and mixing in two-dimensional turbulence
- Settling and asymptotic motion of aerosol particles in a cellular flow field
- Equation of motion for a small rigid sphere in a nonuniform flow
- A perturbation study of particle dynamics in a plane wake flow
- Instabilities in the dynamics of neutrally buoyant particles
- Identification of a point source in a linear advection–dispersion–reaction equation: application to a pollution source problem
- On the asymptotic solution of the Maxey-Riley equation
This page was built for publication: Where do inertial particles go in fluid flows?