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Gomboc, T.; Iljaž, J.; Ravnik, J.; Hriberšek, M.

A point particle source model for conjugate heat and mass transfer in dispersed two-phase flows by BEM based methods. (English) Zbl 1521.80028

Eng. Anal. Bound. Elem. 150, 353-363 (2023).

MSC:

80M15 Boundary element methods applied to problems in thermodynamics and heat transfer
65M75 Probabilistic methods, particle methods, etc. for initial value and initial-boundary value problems involving PDEs
65M38 Boundary element methods for initial value and initial-boundary value problems involving PDEs
80A19 Diffusive and convective heat and mass transfer, heat flow

Keywords:

boundary domain integral method; dispersed two-phase flow; two-way coupling; spherical porous particle; drying
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References:

[1] Enwald, H.; Peirano, E.; Almstedt, A.-E., Eulerian two-phase flow theory applied to fluidization, Int J Multiph Flow, 22, 21-66 (1996) · Zbl 1135.76409
[2] Zhou, L.; Yu, Y.; Cai, F.; Zeng, Z., Two-phase turbulence models for simulating dense gas-particle flows, Particuology, 16, 100-107 (2014)
[3] Crowe, C.; Sommerfeld, M.; Tsuji, Y., Multiphase flows with droplets and particles (1998), CRC Press
[4] Verhnjak, O.; Hriberšek, M.; Steinmann, P.; Ravnik, J., A novel two-way coupling model for Euler-Lagrange simulations of multiphase flow, Eng Anal Bound Elem, 119, 119-132 (2020) · Zbl 1464.76113
[5] Harlow, F. H., Hydrodynamic problems involving large fluid distortions, J ACM, 4, 2, 137-142 (1957)
[6] Balachandar, S.; Eaton, J. K., Turbulent dispersed multiphase flow, Annu Rev Fluid Mech, 42, 111-133 (2010) · Zbl 1345.76106
[7] Benra, F.-K.; Dohmen, H. J.; Pei, J.; Schuster, S.; Wan, B., A comparison of one-way and two-way coupling methods for numerical analysis of fluid-structure interactions, J Appl Math, 2011 (2011) · Zbl 1334.74094
[8] Gomboc, T.; Iljaž, J.; Ravnik, J.; Hriberšek, M., Spherical porous particle drying using BEM approach, Eng Anal Bound Elem, 108, 158-167 (2019) · Zbl 1464.80023
[9] Mezhericher, M.; Levy, A.; Borde, I., Spray drying modelling based on advanced droplet drying kinetics, Chem Eng Process: Process Intensif, 49, 11, 1205-1213 (2010)
[10] Kieviet, F. G., Modelling quality in spray drying (1997), Technische Universiteit Eindhoven
[11] Sagadin, G.; Hriberšek, M., A multistage spray drying model for zeolite 4A-water suspensions in a counter-current spray dryer, Int J Heat Mass Transfer, 108, 1220-1228 (2017)
[12] Gomboc, T.; Iljaž, J.; Ravnik, J.; Hriberšek, M., Spherical porous particle drying using BEM approach, Eng Anal Bound Elem, 108, 158-167 (2019) · Zbl 1464.80023
[13] Ravnik, J.; Škerget, L.; Žunič, Z., Velocity-vorticity formulation for 3D natural convection in an inclined enclosure by BEM, Int J Heat Mass Transfer, 51, 17-18, 4517-4527 (2008) · Zbl 1151.80004
[14] Žunič, Z.; Hriberšek, M.; Škerget, L.; Ravnik, J., 3-D boundary element-finite element method for velocity-vorticity formulation of the Navier-Stokes equations, Eng Anal Bound Elem, 31, 3, 259-266 (2007) · Zbl 1195.76301
[15] Gomboc, T.; Zadravec, M.; Ilijaz, J.; Sagadin, G.; Hribersek, M., Numerical model of three stage spray drying for zeolite 4A—Water suspensions coupled with CFD flow field, Int J Simul Modelling, 18, 2, 217-228 (2019)
[16] Hosseini, B.; Nigam, N.; Stockie, J. M., On regularizations of the Dirac delta distribution, J Comput Phys, 305, 423-447 (2016) · Zbl 1349.35008
[17] Strichartz, R. S., A guide to distribution theory and Fourier transforms (2003), World Scientific Publishing Company · Zbl 1029.46039
[18] Mezhericher, M.; Levy, A.; Borde, I., Theoretical drying model of single droplets containing insoluble or dissolved solids, Drying Technol, 25, 6, 1025-1032 (2007)
[19] Maxey, R., Equation of motion for a small rigid sphere in a nonuniform flow, Phys Fluids, 26, 4, 883-889 (1983) · Zbl 0538.76031
[20] Ravnik, J.; Hriberšek, M., High gradient magnetic particle separation in viscous flows by 3D BEM, Comput Mech, 51, 4, 465-474 (2013) · Zbl 1312.76039
[21] Ravnik, J.; Hriberšek, M.; Lupše, J., Lagrangian particle tracking in velocity-vorticity resolved viscous flows by subdomain BEM, J Appl Fluid Mech, 9, 3, 1533-1549 (2016)
[22] Ravnik, J.; Škerget, L.; Žunič, Z., Fast single domain-subdomain BEM algorithm for 3D incompressible fluid flow and heat transfer, Internat J Numer Methods Engrg, 77, 12, 1627-1645 (2009) · Zbl 1158.76374
[23] Ramšak, M.; Škerget, L., 3D multidomain BEM for solving the Laplace equation, Eng Anal Bound Elem, 31, 6, 528-538 (2007) · Zbl 1195.76293
[24] Iljaž, J.; Wrobel, L.; Hriberšek, M.; Marn, J., Subdomain BEM formulations for the solution of bio-heat problems in biological tissue with melanoma lesions, Eng Anal Bound Elem, 83, 25-42 (2017) · Zbl 1403.92106
[25] Chen, C.-S., Numerical method for predicting three-dimensional steady compressible flow in long microchannels, J Micromech Microeng, 14, 7, 1091 (2004)
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