Kei Fong Lam

About Kei Fong Lam

Kei Fong Lam, With an exceptional h-index of 19 and a recent h-index of 18 (since 2020), a distinguished researcher at Hong Kong Baptist University, specializes in the field of Applied Mathematics, Partial Differential Equations, Phase field method, Cahn-Hilliard equation.

His recent articles reflect a diverse array of research interests and contributions to the field:

Numerical analysis of a FE/SAV scheme for a Caginalp phase field model with mechanical effects in stereolithography

Stability and convergence of relaxed scalar auxiliary variable schemes for Cahn–Hilliard systems with bounded mass source

Overhang penalization in additive manufacturing via phase field structural topology optimization with anisotropic energies

Phase field topology optimisation for 4D printing

Strong well-posedness and inverse identification problem of a non-local phase field tumour model with degenerate mobilities

Global and exponential attractors for a Cahn–Hilliard equation with logarithmic potentials and mass source

On the existence of strong solutions to the Cahn--Hilliard--Darcy system with mass source

On a phase field model of Cahn–Hilliard type for tumour growth with mechanical effects

Kei Fong Lam Information

University

Position

Assistant Professor

Citations(all)

1249

Citations(since 2020)

1026

Cited By

702

hIndex(all)

19

hIndex(since 2020)

18

i10Index(all)

29

i10Index(since 2020)

27

Email

University Profile Page

Google Scholar

Kei Fong Lam Skills & Research Interests

Applied Mathematics

Partial Differential Equations

Phase field method

Cahn-Hilliard equation

Top articles of Kei Fong Lam

Numerical analysis of a FE/SAV scheme for a Caginalp phase field model with mechanical effects in stereolithography

arXiv preprint arXiv:2403.17434

2024/3/26

Kei Fong Lam
Kei Fong Lam

H-Index: 14

Stability and convergence of relaxed scalar auxiliary variable schemes for Cahn–Hilliard systems with bounded mass source

Journal of Numerical Mathematics

2023/8/30

Kei Fong Lam
Kei Fong Lam

H-Index: 14

Ru Wang
Ru Wang

H-Index: 3

Overhang penalization in additive manufacturing via phase field structural topology optimization with anisotropic energies

Applied Mathematics & Optimization

2023/6

Phase field topology optimisation for 4D printing

ESAIM: Control, Optimisation and Calculus of Variations

2023

Strong well-posedness and inverse identification problem of a non-local phase field tumour model with degenerate mobilities

European Journal of Applied Mathematics

2022/4

Kei Fong Lam
Kei Fong Lam

H-Index: 14

Andrea Signori
Andrea Signori

H-Index: 9

Global and exponential attractors for a Cahn–Hilliard equation with logarithmic potentials and mass source

Journal of Differential Equations

2022/3/5

Kei Fong Lam
Kei Fong Lam

H-Index: 14

On the existence of strong solutions to the Cahn--Hilliard--Darcy system with mass source

SIAM Journal on Mathematical Analysis

2022

On a phase field model of Cahn–Hilliard type for tumour growth with mechanical effects

Nonlinear Analysis: Real World Applications

2021/2/1

Sparse optimal control of a phase field tumor model with mechanical effects

SIAM Journal on Control and Optimization

2021

Phase-field dynamics with transfer of materials: the Cahn–Hilliard equation with reaction rate dependent dynamic boundary conditions

ESAIM: Mathematical Modelling and Numerical Analysis

2021/1/1

Parameter identification via optimal control for a Cahn–Hilliard-chemotaxis system with a variable mobility

Applied Mathematics & Optimization

2020/8

Kei Fong Lam
Kei Fong Lam

H-Index: 14

Convergence of a Robin boundary approximation for a Cahn–Hilliard system with dynamic boundary conditions

Nonlinearity

2020/7/3

Patrik Knopf
Patrik Knopf

H-Index: 7

Kei Fong Lam
Kei Fong Lam

H-Index: 14

Weak and stationary solutions to a Cahn–Hilliard–Brinkman model with singular potentials and source terms

Advances in Nonlinear Analysis

2020/5/27

Kei Fong Lam
Kei Fong Lam

H-Index: 14

Consistency of a phase field regularisation for an inverse problem governed by a quasilinear Maxwell system

Inverse Problems

2020/3/24

Kei Fong Lam
Kei Fong Lam

H-Index: 14

Irwin Yousept
Irwin Yousept

H-Index: 11

Convergence to equilibrium for a bulk–surface Allen–Cahn system coupled through a nonlinear Robin boundary condition.

Discrete & Continuous Dynamical Systems: Series A

2020/3/1

Kei Fong Lam
Kei Fong Lam

H-Index: 14

Hao Wu
Hao Wu

H-Index: 8

See List of Professors in Kei Fong Lam University(Hong Kong Baptist University)

Co-Authors

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