Phase-field-based lattice Boltzmann finite-difference model for simulating thermocapillary flows

Keyphrases

• Analytical Solution 33%
• Cahn-Hilliard Equation 66%
• Convection-diffusion Equation 33%
• Deformable Bubble 33%
• Deformable Droplets 33%
• Derivative Term 33%
• Discretization Scheme 33%
• Equation of State 33%
• Field Techniques 33%
• Finite Difference Method 66%
• Finite Difference Model 100%
• Forcing Term 33%
• High-density Ratio 33%
• Hybrid Model 33%
• Interfacial Forces 33%
• Interfacial Tension 66%
• Lattice Boltzmann 100%
• Lattice Boltzmann Equation Method 66%
• Lattice Boltzmann Method 33%
• Marangoni number 66%
• Marangoni Stress 33%
• Multiphase Flow 33%
• Navier-Stokes Equations 33%
• Numerical Results 33%
• Phase Field 100%
• Pressure Field 33%
• Property Ratio 33%
• Runge-Kutta Method 33%
• Small Reynolds number 33%
• Spatial Discretization 33%
• Stable Discretizations 33%
• Temperature Field 33%
• Tension Force 33%
• Thermocapillary Convection 33%
• Thermocapillary Flow 100%
• Thermocapillary Migration 33%
• Three-dimensional (3D) 33%
• Time Marching 33%
• Variable Fluid Properties 33%
• Variable Mobility 33%
• Velocity Field 33%

Engineering

• Boltzmann Equation 100%
• Density Ratio 66%
• Derivative Term 33%
• Diffusion Equation 33%
• Discretization Scheme 33%
• Equation of State 33%
• Finite Difference Method 66%
• Fluid Property 33%
• Hybrid Model 33%
• Kutta Method 33%
• Lattice-Boltzmann Method 33%
• Marangoni 33%
• Marangoni Number 66%
• Multiphase Flows 33%
• Navier-Stokes Equation 33%
• Phase Field 100%
• Pressure Field 33%
• Property Ratio 33%
• Reynolds' Number 33%
• Spatial Discretization 33%
• Temperature Field 33%
• Tension Force 33%
• Velocity Field 33%