A simplified model for growth factor induced healing of wounds. - Fred J. Vermolen; Eva van Baaren; John A. Adam (Math. Comput. Model., 2006)

A Finite Element Model for Epidermal Wound Healing. - Fred J. Vermolen; John A. Adam (International Conference on Computational Science (1), 2007)

A level set method for three dimensional vector Stefan problems: Dissolution of stoichiometric particles in multi-component alloys. - Etelvina Javierre; Cornelis Vuik; Fred J. Vermolen; A. Segal (J. Comput. Phys., 2007)

On the construction of analytic solutions for a diffusion-reaction equation with a discontinuous switch mechanism. - Fred J. Vermolen; Etelvina Javierre (J. Comput. Appl. Math., 2009)

An Analytical Model for the Probability Characteristics of a Crack Hitting an Encapsulated Self-healing Agent in Concrete. - Serguey V. Zemskov; Henk M. Jonkers; Fred J. Vermolen (CASC, 2010)

Application of the numerical density-enthalpy method to the multi-phase flow through a porous medium. - Ibrahim; Fred J. Vermolen; Cornelis Vuik (ICCS, 2010)

Mathematical Models to Predict the Critical Conditions for Bacterial Self-healing of Concrete. - Serguey V. Zemskov; Henk M. Jonkers; Fred J. Vermolen (MMCP, 2011)

A pilot study of a phenomenological model of adipogenesis in maturing adipocytes using Cahn-Hilliard theory. - Fred J. Vermolen; A. Segal; Amit Gefen (Medical Biol. Eng. Comput., 2011)

Application of the level-set method to a mixed-mode driven Stefan problem in 2 $$D$$ and 3 $$D$$. - D. den Ouden; A. Segal; Fred J. Vermolen; L. Zhao; Cornelis Vuik; J. Sietsma (Computing, 2013)

On an integration rule for products of barycentric coordinates over simplexes in ℝn. - Fred J. Vermolen; A. Segal (J. Comput. Appl. Math., 2018)

Several Agent-Based and Cellular Automata Mathematical Frameworks for Modeling Pancreatic Cancer. - Jiao Chen; Fred J. Vermolen (ENUMATH, 2019)

Some Mathematical Properties of Morphoelasticity. - Ginger Egberts; Daan Smits; Fred J. Vermolen; Paul van Zuijlen (ENUMATH, 2019)

Point Forces and Their Alternatives in Cell-Based Models for Skin Contraction. - Qiyao Peng 002; Fred J. Vermolen (ENUMATH, 2019)

Equilibrium Path Analysis Including Bifurcations with an Arc-Length Method Avoiding A Priori Perturbations. - Hugo M. Verhelst; Matthias Möller; J. Henk Den Besten; Fred J. Vermolen; Mirek Kaminski (ENUMATH, 2019)

A network model for the biofilm growth in porous media and its effects on permeability and porosity. - Luis A. Lopez-Peña; Bernard Meulenbroek; Fred J. Vermolen (Comput. Vis. Sci., 2019)

Isogeometric Analysis of the Gray-Scott Reaction-Diffusion Equations for Pattern Formation on Evolving Surfaces and Applications to Human Gyrification. - Jochen Hinz; Joost van Zwieten; Matthias Möller; Fred J. Vermolen (CoRR, 2019)

Network-inspired versus Kozeny-Carman based permeability-porosity relations applied to Biot's poroelasticity model. - Menel Rahrah; Luis A. Lopez-Peña; Fred J. Vermolen; Bernard Meulenbroek (CoRR, 2020)

A one-dimensional morphoelastic model for burn injuries: stability, numerical validation, and biological interpretation. - Ginger Egberts; Fred J. Vermolen; Paul van Zuijlen (CoRR, 2020)

A one-dimensional morphoelastic model for burn injuries: sensitivity analysis and a feasibility study. - Ginger Egberts; Fred J. Vermolen; Paul van Zuijlen (CoRR, 2020)

A Formalism for Modelling Traction forces and Cell Shape Evolution during Cell Migration in Various Biomedical Processes. - Qiyao Peng 002; Fred J. Vermolen; Daphne Weihs (CoRR, 2020)

Upscaling between an Agent-Based Model (Smoothed Particle Approach) and a Continuum-Based Model for Skin Contractions. - Qiyao Peng 002; Fred J. Vermolen (CoRR, 2021)

Physical Confinement and Cell Proximity Increase Cell Migration Rates and Invasiveness: A Mathematical Model of Cancer Cell Invasion through Flexible Channels. - Qiyao Peng 002; Fred J. Vermolen; Daphne Weihs (CoRR, 2022)

Numerical methods to compute stresses and displacements from cellular forces: Application to the contraction of tissue. - Qiyao Peng 002; Fred J. Vermolen (J. Comput. Appl. Math., 2022)

Point forces in elasticity equation and their alternatives in multi dimensions. - Qiyao Peng 002; Fred J. Vermolen (Math. Comput. Simul., 2022)

A Bayesian finite-element trained machine learning approach for predicting post-burn contraction. - Ginger Egberts; Marianne Schaaphok; Fred J. Vermolen; Paul van Zuijlen (Neural Comput. Appl., 2022)

High-speed predictions of post-burn contraction using a neural network trained on 2D-finite element simulations. - Ginger Egberts; Fred J. Vermolen; Paul van Zuijlen (Frontiers Appl. Math. Stat., 2023)

A Multi-Dimensional Mathematical Model for Surface Exerted Point Forces in Elastic Media. - Sabia Asghar; Qiyao Peng 002; Fred J. Vermolen (CoRR, 2024)

Deep operator network models for predicting post-burn contraction. - Selma Husanovic; Ginger Egberts; Alexander Heinlein; Fred J. Vermolen (CoRR, 2024)