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Disambiguation of "Vermolen, Fred J."

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Physical Confinement and Cell Proximity Increase Cell Migration Rates and Invasiveness: A Mathematical Model of Cancer Cell Invasion through Flexible Channels.

, , and . CoRR, (2022)

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Eva Fredrich

Jean-Dieudonné Fred

Doris Fredrich

Ruth-Brigitte Fredrich

Matthias Frederichs

 

Other publications of authors with the same name

A Formalism for Modelling Traction forces and Cell Shape Evolution during Cell Migration in Various Biomedical Processes., , and . CoRR, (2020)An Analytical Model for the Probability Characteristics of a Crack Hitting an Encapsulated Self-healing Agent in Concrete., , and . CASC, volume 6244 of Lecture Notes in Computer Science, page 280-292. Springer, (2010)Some Mathematical Properties of Morphoelasticity., , , and . ENUMATH, volume 139 of Lecture Notes in Computational Science and Engineering, page 1119-1127. Springer, (2019)Several Agent-Based and Cellular Automata Mathematical Frameworks for Modeling Pancreatic Cancer., and . ENUMATH, volume 139 of Lecture Notes in Computational Science and Engineering, page 265-274. Springer, (2019)Network-inspired versus Kozeny-Carman based permeability-porosity relations applied to Biot's poroelasticity model., , , and . CoRR, (2020)Physical Confinement and Cell Proximity Increase Cell Migration Rates and Invasiveness: A Mathematical Model of Cancer Cell Invasion through Flexible Channels., , and . CoRR, (2022)A Bayesian finite-element trained machine learning approach for predicting post-burn contraction., , , and . Neural Comput. Appl., 34 (11): 8635-8642 (2022)Point Forces and Their Alternatives in Cell-Based Models for Skin Contraction., and . ENUMATH, volume 139 of Lecture Notes in Computational Science and Engineering, page 763-771. Springer, (2019)Mathematical Models to Predict the Critical Conditions for Bacterial Self-healing of Concrete., , and . MMCP, volume 7125 of Lecture Notes in Computer Science, page 108-121. Springer, (2011)High-speed predictions of post-burn contraction using a neural network trained on 2D-finite element simulations., , and . Frontiers Appl. Math. Stat., (February 2023)