1994
DOI: 10.2514/3.12245
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Particle dispersion in a transitional axisymmetric jet - A numerical simulation

Abstract: , that has been reported by previous investigators for lower velocity jets. The effects of particle density, injection location, and injection velocity on dispersion have also been studied. The predictions are also compared with previous experimental and numerical results.

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Cited by 46 publications
(8 citation statements)
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“…(1) inertial (2) vortex and (3) centrifugal (Uthuppan & Aggarwal, 1994). The vortex mechanism is responsible for the particle dispersion with very low inertia, such as the particles dp = 4.3 μm, shown in Figure 24, that the particles exhibit dispersive behavior similar to the tracer particle behavior.…”
Section: Modeling a Problem With A Modified Geometrymentioning
confidence: 98%
“…(1) inertial (2) vortex and (3) centrifugal (Uthuppan & Aggarwal, 1994). The vortex mechanism is responsible for the particle dispersion with very low inertia, such as the particles dp = 4.3 μm, shown in Figure 24, that the particles exhibit dispersive behavior similar to the tracer particle behavior.…”
Section: Modeling a Problem With A Modified Geometrymentioning
confidence: 98%
“…From these results obtained, the dispersion patterns of particles at the intermediate Stokes numbers in the circular cylinder wake is found to be different from those in the plane mixing layers 19,25 and jets. 8,9 The mechanism depends mostly on the strong interactions between two alternative and successive shedding vortex structures with opposite sign.…”
Section: It Is Clear That Particles' Relative Velocity With Local Flo...mentioning
confidence: 99%
“…This work results in an extension of the methods developed by Whit eld and Janus 1 for a perfect gas and their later extensions. 2 Several researchers have developed upwind, implicit, nite-rate chemistry algorithms for very general ow situations. References 3-5 are representativeof the currently available technology.A common thread among these solvers is the development and use of eigenvalues and eigenvectors of the inviscid uxes, which are necessary for the design of the numerical schemes.…”
Section: Nonsingular Eigenvectors Of the Flux Jacobian Matrix For Reamentioning
confidence: 99%
“…Here individual particle trajectoriesare calculated as they are carried by the gas phase in the system. [1][2][3][4] However, because of the high numerical cost of tracking large numbers of particles, these studies have necessarily been kept at relatively low seeding and mass fraction levels. To reach higher seeding levels, using virtual particle methods where each computational,or tracked, particle actually represents a group of particles of the same size has been necessary.…”
Section: Introductionmentioning
confidence: 99%