Modeling of Dynamic Processes in Dilute and Dense Gas Suspensions (Review)

A review of investigations dealing with mathematical and numerical modeling of shock wave and detonation processes in gas suspensions of fine-grained inert or reacting particles is presented. The basic models of mechanics of continuous media that describe dilute and dense gas suspensions are mention...

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Bibliographic Details
Published in:Combustion, explosion, and shock waves explosion, and shock waves, 2021-05, Vol.57 (3), p.257-269
Main Author: Khmel, T. A.
Format: Article
Language:English
Subjects:
Algorithms
Classical and Continuum Physics
Classical Mechanics
Collision dynamics
Control
Detonation
Dilution
Dynamical Systems
Engineering
Equations of state
Internal pressure
Mathematical models
Particle collisions
Physical Chemistry
Physics
Physics and Astronomy
Qualitative analysis
Shock wave propagation
Shock waves
Vibration
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Summary:A review of investigations dealing with mathematical and numerical modeling of shock wave and detonation processes in gas suspensions of fine-grained inert or reacting particles is presented. The basic models of mechanics of continuous media that describe dilute and dense gas suspensions are mentioned and analyzed. Models with internal pressure in the particle phase, including those with the description of particle collision dynamics within the framework of molecular-kinetic approaches, are identified. Problems of interphase interaction and equations of state are discussed. Various issues of the qualitative analysis of the characteristic properties of models and theoretical analysis of shock wave structures (conditions on shock waves, classification of shock waves and combined discontinuities) are outlined. Numerical algorithms most widely used for simulations of shock wave processes are mentioned. Some results of numerical studies of the processes of detonation initiation and propagation, interaction of shock waves with clouds and layers of particles, and dispersion of the layers are noted.
ISSN:0010-5082
1573-8345
DOI:10.1134/S0010508221030011