Alice (Qiyao) PENG
Assistant Professor (Lecturer)
Lancaster University

Publication

Under Review

Scientific Articles

• G. Egberts, F.J. Vermolen, Q. Peng, H.I. Korkmaz, P.P.M. van Zuijlen. How can mathematics be used to improve burn care? Burns Open, 100390 (2024).
• Q. Peng and S.C. Hille. Quality of approximating a mass-emitting object by a point source in a diffusion model. Journal of Computers & Mathematics with Applications 151, 491 - 507 (2023).
• Q. Peng, F.J. Vermolen and D. Weihs. Physical Confinement and Cell Proximity Increase Cell Migration Rates and Invasiveness: A Mathematical Model of Cancer Cell Invasion through Flexible Channels. Journal of the Mechanical Behavior of Biomedical Materials 142, 105843 (2023).
• Q. Peng and F.J. Vermolen. Upscaling between an Agent-Based Model (Smoothed Particle Approach) and a Continuum-Based Model for Skin Contractions. Journal of Mathematical Biology 85, 25 (2022).
• Q. Peng, W.S. Gorter and F.J. Vermolen. Comparison between a Phenomenological Approach and a Morphoelasticity Approach regarding the Displacement of Extracellular Matrix. Journal Biomechanics and Modeling in Mechanobiology 21, 919–935 (2022).
• Q. Peng and F.J. Vermolen. Point Forces in Elasticity Equation and Their Alternatives in Multi Dimensions. Journal of Mathematics and Computers in Simulation 199, 182-201 (2022).
• Q. Peng and F.J. Vermolen. Numerical Methods to Compute Stresses and Displacements from Cellular Forces: Application to the Contraction of Tissue. Journal of Computational and Applied Mathematics 404, 113892 (2022).
• Q. Peng. Mathematical Aspects of Cell-Based and Agent-Based Modelling for Skin Contraction after Deep Tissue Injury (PhD thesis). Delft University of Technology, 2021.
• Q. Peng, F.J. Vermolen and D Weihs. A Formalism for Modelling Traction forces and Cell Shape Evolution during Cell Migration in Various Biomedical Processes. Biomech Model Mechanobiol 20, 1459–1475 (2021).
• Q. Peng and F.J. Vermolen. Agent-based modelling and parameter sensitivity analysis with a finite-element method for skin contraction. Biomech Model Mechanobiol 19, 2525–2551 (2020).

Peer-Reviewed Conference Proceedings

• X. Yang, Q. Peng and S.C. Hille. Approximation of a compound-exchanging cell by a Dirac point. Conference proceeding. 2025 (Accepted).
• K. Mitra, Q. Peng and C. Reisch. Studying wildfire fronts using advection--diffusion--reaction models. Conference proceeding. 2024 (Accepted).
• Q. Peng and S.C. Hille. Using multiple Dirac delta points to describe inhomogeneous flux density over a cell boundary in a single-cell diffusion model. Conference proceeding. 2024 (Accepted).
• X. Cheng, A. di Busshianico, N. Javanmardi, M. de Jong, E.L. Diget, C. Please, D. Lahaye, Q. Peng, C. Reisch and D. Sclosa. Data-driven parameters tuning for predictive performance improvement of wire bonder multi-body model. In 2023 Scientific Proceedings of the Study Group Mathematics with Industry (SWI). 2024.
• Q. Peng and V. Rottschäfer. Understand the form of the input pressure of Focused Ultrasound in the Rayleigh-Plesset equation to improve drug delivery efficiency. In 2023 Computer Methods in Biomechanics and Biomedical Engineering (CMBBE), pp. 280-288, Springer, 2024.
• F.J. Vermolen, Q. Peng and D. Weihs. Do Cancer Cells Collaborate during Metastasis? In 2023 Computer Methods in Biomechanics and Biomedical Engineering (CMBBE), pp. 289-296, Springer, 2024.
• Q. Peng, F.J. Vermolen and D. Weihs. Predicting the Efficacy of Stalk Cells Following Leading Cells Through a Micro-Channel Using Morphoelasticity and a Cell Shape Evolution Model. In 2020 Computer Methods, Imaging and Visualization in Biomechanics and Biomedical Engineering (CMBBE), pp. 112-122. Springer, 2023.
• Q.Peng and F.J. Vermolen. Upscaling between an Agent-Based Model (Smoothed Particle Approach) and a Continuum-Based Model for Skin Contractions in One Dimension. In 2021 VII International Conference on Particle-Based Methods (PARTICLES). 2021.
• Q. Peng and F.J. Vermolen. Point Forces and Their Alternatives in Cell-Based Models for Skin Contraction in Two Dimensions. In 2020 International Conference on Mathematics and Computers in Science and Engineering (MACISE), pp. 250-259. IEEE, 2020.
• Q. Peng and F.J. Vermolen. Point Forces and Their Alternatives in Cell-Based Models for Skin Contraction. In 2019 European Numerical Mathematics and Advanced Applications Conference (ENUMATH), pp. 259-267. Springer, 2020.

Technical Reports

• Q. Peng, and F.J. Vermolen. Point Forces and Their Alternatives in Cell-Based Models for Skin Contraction. Reports of the Delft Institute of Applied Mathematics, 19-03, 2019.
• Q. Peng, and F.J. Vermolen. Numerical Methods to Solve Elasticity Problems with Point Sources. Reports of the Delft Institute of Applied Mathematics, 19-02, 2019.
• Q. Peng, and F.J. Vermolen. Point Forces in Elasticity Equation and Their Alternatives in Multi Dimensions. Reports of the Delft Institute of Applied Mathematics, 20-05, 2020.