Search Results - "Hilliard AT"

An Improved Causal Physics-Informed Neural Network Solution of the One-Dimensional Cahn–Hilliard Equation.

Authors: Hu, Jinyu Huang, Jun-Jie

Source: Applied Sciences (2076-3417); Aug2025, Vol. 15 Issue 16, p8863, 30p

Cahn–Hilliard equations with singular potential, reaction term and pure phase initial datum.

Source: European Journal of Applied Mathematics. Apr2026, Vol. 37 Issue 2, p1-26. 26p.

Numerical Simulation of Co-Continuous Morphologies in PEO/PS Polymer Blends.

Authors: Lee, Seungjae Choi, Yongho Kim, Junseok

Source: Applied Sciences (2076-3417); Apr2026, Vol. 16 Issue 8, p3909, 30p

Study of phase separation process in multi-component mixtures using analytical methods and decomposition variational iteration method for the fourth-order Cahn–Hilliard equation.

Authors: Luo, Jiaming Manafian, Jalil Aghazadeh, Arezu et al.

Source: Scientific Reports. 11/5/2025, Vol. 15 Issue 1, p1-27. 27p.

Global attractor for a Cahn-Hilliard-chemotaxis model with logistic degradation.

Authors: Schimperna, Giulio Segatti, Antonio

Source: Discrete & Continuous Dynamical Systems - Series S; Aug2026, Vol. 26, p1-30, 30p

Numerics and analysis of Cahn–Hilliard critical points.

Authors: Grafke, Tobias Scholtes, Sebastian Wagner, Alfred et al.

Source: Mathematical Models & Methods in Applied Sciences; Jun2026, Vol. 36 Issue 7, p1381-1414, 34p

Local‐in‐Time Existence of Strong Solutions to a Quasi‐Incompressible Cahn–Hilliard–Navier–Stokes System.

Authors: Fei, Mingwen Fei, Xiang Han, Daozhi et al.

Source: ZAMM -- Journal of Applied Mathematics & Mechanics / Zeitschrift für Angewandte Mathematik und Mechanik; May2026, Vol. 106 Issue 5, p1-24, 24p

A class of refined implicit-explicit Runge-Kutta methods with robust time adaptability and unconditional convergence for the Cahn-Hilliard model.

Authors: Liao, Hong-lin Tang, Tao Wang, Xuping et al.

Source: Mathematics of Computation; May2026, Vol. 95 Issue 359, p1293-1325, 33p

Hyperbolic relaxation of a sixth-order Cahn–Hilliard equation.

Authors: Colli, Pierluigi Gilardi, Gianni

Source: Discrete & Continuous Dynamical Systems - Series S; Aug2026, Vol. 26, p1-23, 23p

A new mixed finite element method for the Cahn-Hilliard equation.

Authors: Liu, Zhen Ma, Rui Zhang, Min

Source: Computers & Mathematics with Applications; Aug2026, Vol. 216, p162-176, 15p

Long-time behavior of a nonlocal Cahn–Hilliard equation with nonlocal dynamic boundary condition and singular potentials.

Authors: Lv, Maoyin Wu, Hao

Source: Discrete & Continuous Dynamical Systems - Series S; Aug2026, Vol. 26, p1-39, 39p

Linear and nonlinear Dirichlet–Neumann methods in multiple subdomains for the Cahn–Hilliard equation.

Authors: Garai, Gobinda Mandal, Bankim C.

Source: International Journal of Computer Mathematics; Dec2023, Vol. 100 Issue 12, p2157-2183, 27p

First- and second-order accurate, unconditionally energy gradient stable, uniquely solvable, and mass-preserving linear numerical schemes for Cahn–Hilliard equation with source term.

Authors: Lee, Gyeonggyu Lee, Seunggyu

Source: Computers & Mathematics with Applications; Mar2026, Vol. 206, p1-15, 15p

Error estimates for full discretization of Cahn–Hilliard equation with dynamic boundary conditions.

Authors: Bullerjahn, Nils Kovács, Balázs

Source: IMA Journal of Numerical Analysis; Mar2026, Vol. 46 Issue 2, p713-757, 45p

On the time-fractional Cahn-Hilliard equation: Well-posedness, global solutions, and convergence to classical dynamics.

Authors: Tuan, Nguyen Huy Nhi, Le Thi Yen

Source: Discrete & Continuous Dynamical Systems - Series B; Feb2026, Vol. 32 Issue 2, p1-38, 38p

A structure-preserving variational time stepping scheme for Cahn-Hilliard equation with dynamic boundary conditions.

Authors: Ye, Changlun Bi, Hai Xu, Liangkun et al.

Source: Applied Numerical Mathematics; Feb2026, Vol. 220, p346-372, 27p

Reduced-order Legendre–Galerkin extrapolation method with scalar auxiliary variable for Cahn–Hilliard equation.

Authors: Huang, Chunxia Li, Hong Yin, Baoli

Source: Computational & Applied Mathematics; Apr2026, Vol. 45 Issue 3, p1-33, 33p

Two unconditionally energy stable schemes for the Cahn-Hilliard equation.

Authors: Zhou, Jie Jiang, Xuelian Liu, Ying

Source: Computers & Mathematics with Applications; Mar2026, Vol. 206, p29-57, 29p

New highly efficient and accurate numerical scheme for the Cahn-Hilliard-Brinkman system.

Authors: Chen, Dawei Ren, Qinzhen Li, Minghui

Source: Computers & Mathematics with Applications; Feb2026, Vol. 204, p182-197, 16p

A review on the Cahn–Hilliard equation: classical results and recent advances in dynamic boundary conditions.

Authors: Wu, Hao¹ haowufd@fudan.edu.cn

Source: Electronic Research Archive. 2022, Vol. 30 Issue 8, p1-45. 45p.