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Implicitly coupled phase fraction equations for polydisperse flows
Author(s) -
Keser Robert,
Ceschin Alberto,
Battistoni Michele,
Im Hong G.,
Jasak Hrvoje
Publication year - 2021
Publication title -
international journal for numerical methods in fluids
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 0.938
H-Index - 112
eISSN - 1097-0363
pISSN - 0271-2091
DOI - 10.1002/fld.4945
Subject(s) - breakup , eulerian path , coalescence (physics) , grid , mechanics , compressibility , mathematics , two phase flow , nonlinear system , flow (mathematics) , computer science , work (physics) , mathematical optimization , physics , lagrangian , geometry , thermodynamics , quantum mechanics , astrobiology
This work presents the implementation, verification and the validation of an incompressible Eulerian multifluid model for polydisperse flows. The proposed model uses a novel monolithic, that is, implicitly coupled phase continuity equation for an arbitrary number of fluids, where the breakup source and sink terms are handled implicitly in the block‐system. The implemented model is tested for an upward bubbly flow inside a large vertical pipe. The selected flow conditions exhibit both breakup and coalescence. The grid refinement study is conducted on four structured grids with varying levels of refinement. In the validation section, the numerical results are compared to the TOPFLOW experimental measurements. The last presented test examines the performance of the novel implicitly coupled phase continuity equation to the corresponding segregated formulation and the standard segregated formulation. The performance is evaluated by comparing the conservation error over the nonlinear iterations. The presented model exhibits good agreement with the experimental measurements and gives stable results on various grids with different levels of refinement. Moreover, the implicit coupling reduces the conservation error during the calculation.