Drop coalescence simulation using phase field method with discrete exterior calculus discretization
ORAL
Abstract
We present two spherical drops coalescence simulations by using the phase field method with
discrete exterior calculus (DEC) discretization. Motivated by the fact that two spherical drops
coalescence phenomena are axisymmetric, we extend our previous work, DEC scheme for
2D two-phase incompressible Navier-Stokes equations (Wang et al., 2022), to axisymmetric
incompressible two-phase flow. In our simulation, two drops are stationary and touch each
other initially, and they coalesce rapidly, due to large interface curvature and surface tension
force in the neck region formed upon coalescence. Several drop coalescence simulations are
presented to investigate its interface evolution under various Ohnesorge numbers Oh. The
evolution of the drop neck radius R yields two well-known power-law scaling in viscous and
inertial regimes, respectively, and our simulations reproduce these two power-law scalings.
For the inertial regime (high Oh), the neck radius evolution has the 1/2 power-law scaling, and
the inertial regime transition to the viscous regime by increasing Oh, in which the neck radius
evolution has linear scaling.
discrete exterior calculus (DEC) discretization. Motivated by the fact that two spherical drops
coalescence phenomena are axisymmetric, we extend our previous work, DEC scheme for
2D two-phase incompressible Navier-Stokes equations (Wang et al., 2022), to axisymmetric
incompressible two-phase flow. In our simulation, two drops are stationary and touch each
other initially, and they coalesce rapidly, due to large interface curvature and surface tension
force in the neck region formed upon coalescence. Several drop coalescence simulations are
presented to investigate its interface evolution under various Ohnesorge numbers Oh. The
evolution of the drop neck radius R yields two well-known power-law scaling in viscous and
inertial regimes, respectively, and our simulations reproduce these two power-law scalings.
For the inertial regime (high Oh), the neck radius evolution has the 1/2 power-law scaling, and
the inertial regime transition to the viscous regime by increasing Oh, in which the neck radius
evolution has linear scaling.
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Presenters
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Minmiao Wang
King Abdullah Univ of Sci & Tech (KAUST)
Authors
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Minmiao Wang
King Abdullah Univ of Sci & Tech (KAUST)
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Pankaj Jagad
King Abdullah Univ of Sci & Tech (KAUST)
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Ravi Samtaney
King Abdullah Univ of Sci & Tech (KAUST)