activity
20172022
most citedNumerical Approximations for a three components Cahn-Hilliard phase-field Model based on the Invariant Energy Quadratization method

365 citations · 564 across the 12 of their papers we have counts for

collaborators

12 papers

cond-mat.stat-mech2022

Thermodynamically consistent dynamic boundary conditions of phase field models

Xiaobo Jing, Qi Wang

We present a general, constructive method to derive thermodynamically consistent models and consistent dynamic boundary conditions hierarchically following the generalized Onsager…

physics.flu-dyn2021★ 2 cited

A hybrid phase field method for fluid-structure interactions in viscous fluids

Qi Hong, Qi Wang

We present a novel computational modeling framework to numerically investigate fluid-structure interaction in viscous fluids using the phase field embedding method. Each rigid body…

math.NA2021

Thermodynamically Consistent Algorithms for Models of Diblock Copolymer Solutions Interacting with Electric and Magnetic Fields

Xiaowen Shen, Qi Wang

We derive thermodynamically consistent models for diblock copolymer solutions coupled with the electric and magnetic field, respectively. These models satisfy the second law of the…

math.NA2020★ 5 cited

Supplementary Variable Method for Developing Structure-Preserving Numerical Approximations to Thermodynamically Consistent Partial Differential Equations

Yuezheng Gong, Qi Hong, Qi Wang

We present a new temporal discretization paradigm for developing energy-production-rate preserving numerical approximations to thermodynamically consistent partial differential equ…

math.NA2019★ 88 cited

Arbitrarily High-order Linear Schemes for Gradient Flow Models

Yuezheng Gong, Jia Zhao, Qi Wang

We present a paradigm for developing arbitrarily high order, linear, unconditionally energy stable numerical algorithms for gradient flow models. We apply the energy quadratization…

math.NA2019★ 74 cited

Arbitrarily High-order Unconditionally Energy Stable Schemes for Thermodynamically Consistent Gradient Flow Models

Yuezheng Gong, Jia Zhao, Qi Wang

We present a systematical approach to developing arbitrarily high order, unconditionally energy stable numerical schemes for thermodynamically consistent gradient flow models that…