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Advances of Phase-Field Model in the Numerical Simulation of . . . - MDPI PFM provides a useful alternative that does not suffer from problems with either the mass conservation or the accurate computation of surface tension In this paper, the state of the art of PFM in the numerical modeling and simulation of multiphase flows is comprehensively reviewed
A modified phase field method for the simulation of two-phase system in . . . We develop an unconditionally energy stable numerical scheme for the new phase field model Moreover, we couple the phase field model with the incompressible Navier–Stokes equations to simulate the dynamic behavior of two-phase flows in complex geometries
Efficient Controlled Phase Gradients When the control isn't satisfied, the toggles don't happen and the two opposing phase gradients undo each other When the control is satisfied, the first phase gradient is inverted so that it adds together with the other phase gradient into the operation we want
Basic Phase Field Equations - MOOSE These model equations may be solved in many ways, including finite difference, spectral methods, and the finite element method (FEM) The MOOSE-Phase Field module provides the necessary tools to rapidly develop a phase field simulation tool with the equations solved via FEM
Phase-Field Simulations with the Grand Potential Approach After the gradient sweep is finalized for the current y -coordinate, the update of the phase-field is achieved by the use of a phase-buffer Here, the previously calculated gradients are used as well as additional information from the phase-field (shown below)
A metacontinuum model for phase gradient metasurfaces - Nature The main objective of this paper is the derivation and validation of a metacontinuum model for phase gradient-based metasurfaces The method is based on the transformation acoustics framework