Final published version
Research output: Contribution in Book/Report/Proceedings - With ISBN/ISSN › Conference contribution/Paper › peer-review
Publication date | 14/01/2020 |
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Host publication | Proceedings - 2nd International Conference on Mathematics and Computers in Science and Engineering, MACISE 2020 |
Publisher | IEEE |
Pages | 250-259 |
Number of pages | 10 |
ISBN (electronic) | 9781728166957 |
ISBN (print) | 9781728166957 |
<mark>Original language</mark> | English |
Event | 2020 International Conference on Mathematics and Computers in Science and Engineering (MACISE) - Madrid, Spain Duration: 14/01/2020 → 16/01/2020 https://ieeexplore.ieee.org/xpl/conhome/9186528/proceeding |
Conference | 2020 International Conference on Mathematics and Computers in Science and Engineering (MACISE) |
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Country/Territory | Spain |
City | Madrid |
Period | 14/01/20 → 16/01/20 |
Internet address |
Name | Proceedings - 2nd International Conference on Mathematics and Computers in Science and Engineering, MACISE 2020 |
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Conference | 2020 International Conference on Mathematics and Computers in Science and Engineering (MACISE) |
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Country/Territory | Spain |
City | Madrid |
Period | 14/01/20 → 16/01/20 |
Internet address |
Deep tissue injury is often followed by contraction of the scar tissue. This contraction occurs as a result of pulling forces that are exerted by fibroblasts (skin cells). We consider a cell-based approach to simulate the contraction behavior of the skin. Since the cells are much smaller than the wound region, we model cellular forces by means of Dirac Delta distributions. Since Dirac Delta distributions cause a singularity of the solution in terms of loss of smoothness, we study alternative approaches where smoothed forces are considered. We prove convergence and consistency between the various approaches, and we also show computational consistency between the approaches.