Numerical modeling of the powder materials spraying

International Scientific-technical Conference on Innovative Engineering Technologies, Equipment and Materials 2017

工业技术;机械制造;材料科学

Tukmakov, A.L.^1,2 ; Kashapov, N.F.^3 ; Tukmakov, D.A.^1,2 ; Fazlyyakhmatov, M.G.^3

Kazan National Research Technical University Named after A.N. Tupolev-KAI, 10 K. Marx St, Kazan

420111, Russia^1

Institute of Mechanics and Engineering, Subdivision of the Federal State Budgetary Institution of Science, Kazan Scientific Center, Russian Academy of Sciences, 2/31 Lobachevsky St, Kazan

420111, Russia^2

Kazan (Volga Region) Federal University, 18 Kremlyovskaya St., Kazan

420008, Russia^3

关键词: Disperse phase fractions;    Electric field potentials;    Electrode surfaces;    Generalized coordinates;    Generalized curvilinear coordinates;    Interfacial exchanges;    Predictor-corrector methods;    System of equations;   

Others  :  https://iopscience.iop.org/article/10.1088/1757-899X/412/1/012076/pdf
DOI  :  10.1088/1757-899X/412/1/012076

来源: IOP

【 摘 要 】

On the basis of the numerical solution of polydisperse gas suspension dynamics system of equations, the process of powder spraying on a plane surface in an electric field is described. The model includes motion equations of the carrier medium and disperse phase fractions under aerodynamic friction and Coulomb forces action taking into account interfacial exchange of pulse and energy. The system solves by an explicit predictor-corrector method with splitting on the spatial directions and the non-linear correction scheme. The numerical model is applied to gas suspension speed and density fields receiving in interelectrode space and on target electrode surface. The system of equations was written in the generalized curvilinear coordinates: the physical region of a current in variables (x, y) was written in a canonical computational region in variables (ξ,η) and was solved by an explicit second-order Mac-Cormack method. The Poisson equation for the electric field potential was written in the generalized coordinates and was solved by finite difference method with the use of the iterative Seidel scheme on a gas-dynamic computational mesh.