Numerical simulation for the collision between a vortex ring and solid particles

• Published in: Powder technology Vol. 188; no. 1; pp. 73 - 80
• Main Authors: Uchiyama, Tomomi, Yagami, Hisanori
• Format: Journal Article
• Language: English
• Published: Amsterdam Elsevier B.V 02.12.2008; Elsevier
• Subjects: Applied sciences; Chemical engineering; Exact sciences and technology; Gas–particle two-phase flow; Hydrodynamics of contact apparatus; Miscellaneous; Numerical simulation; Preferential concentration; Solid-solid systems; Vortex ring; Gas–particle two-phase flow; Numerical simulation; Vortex ring; Preferential concentration; Two phase flow; Turbulent flow; Reynolds number; Collision; Glass; Solid particle; Wake; Gas-particle two-phase flow; Vortex; Strength
• ISSN: 0032-5910; 1873-328X
• DOI: 10.1016/j.powtec.2008.03.015

This study is concerned with the numerical simulation for the collision between a vortex ring and an ensemble of small glass particles. The vortex ring, convecting with its self-induced velocity in a quiescent air, collides with the particles. The Reynolds number for the vortex ring is 2600, and the particle diameters are 50 and 200 μm. The Stokes number St for the 50 μm particle is 0.74, while the St for the 200 μm particle is 11.4. Immediately after the collision with the vortex ring, the 50 μm particles surround the vortex ring, forming a dome. It is parallel with the preferential distribution for the particle with St ≃ 1 around large-scale eddies, which has been measured experimentally and simulated numerically in various free turbulent flows. The 200 μm particles disperse more due to the collision with the vortex ring. This is attributable to the centrifugal effect of large-scale eddy, which has been reported by the numerical simulation for the motion of the particle with St = 10 in a wake flow. The collision between the vortex ring and the particles induces an organized three-dimensional vortical structure. It also reduces the strength and convective velocity of the vortex ring. Capture as graphical abstract: This study is concerned with the numerical simulation for the collision between a vortex ring and an ensemble of small glass particles. The vortex ring, convecting with its self-induced velocity in a quiescent air, collides with the particles. The Reynolds number for the vortex ring is 2600, and the particle diameters are 0.05 mm and 0.2 mm. Immediately after the collision with the vortex ring, the 0.05 mm particles surround the vortex ring, forming a dome. The 0.2 mm particles disperse more due to the collision with the vortex ring. The collision between the vortex ring and the particles induces an organized three-dimensional vortical structure. It also reduces the strength and convective velocity of the vortex ring. [Display omitted]