Special Issue: Numerical and theoretical analysis for partial differential equation models in biology
Guest Editors
Prof. Wenrui Hao
Department of Mathematics, The Pennsylvania State University, USA
Email: wxh64@psu.edu
Dr. Qingguo Hong
Department of Mathematics, The Pennsylvania State University, USA
Email: huq11@psu.edu
Dr. Xinyue (Evelyn) Zhao
Department of Mathematics, Vanderbilt University, USA
Email: xinyue.zhao@vanderbilt.edu
Manuscript Topics
Biological models involving partial differential equations (PDEs) have been successfully developed for the spatial spread of genes and diseases since 1900. Over the last few decades, there have been numerous advancements in the area of biological PDE models, and emerging questions from biology have brought forward new and exciting mathematical questions. A comprehensive understanding of the biological PDE models requires both theoretical and numerical simulation of PDEs. This special issue aims to collect recent developments in theoretical and numerical methods of PDEs related to biology and to bring together experts in mathematical modeling, theoretical analysis, and computational mathematics to further enrich this research area.
Topics of interest include, but are not limited to, the following:
• Numerical methods for pattern formation problems
• Bifurcations analysis of free boundary problems
• Computational methods for simulating biological models
• Numerical simulation in brain simulation
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Please submit your manuscript to online submission system
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