| Literature DB >> 26793702 |
Daniele Tartarini1, Elisa Mele2.
Abstract
The increased incidence of diabetes and tumors, associated with global demographic issues (aging and life styles), has pointed out the importance to develop new strategies for the effective management of skin wounds. Individuals affected by these diseases are in fact highly exposed to the risk of delayed healing of the injured tissue that typically leads to a pathological inflammatory state and consequently to chronic wounds. Therapies based on stem cells (SCs) have been proposed for the treatment of these wounds, thanks to the ability of SCs to self-renew and specifically differentiate in response to the target bimolecular environment. Here, we discuss how advanced biomedical devices can be developed by combining SCs with properly engineered biomaterials and computational models. Examples include composite skin substitutes and bioactive dressings with controlled porosity and surface topography for controlling the infiltration and differentiation of the cells. In this scenario, mathematical frameworks for the simulation of cell population growth can provide support for the design of bioconstructs, reducing the need of expensive, time-consuming, and ethically controversial animal experimentation.Entities:
Keywords: Chaste; FLAME; adipose stem cells; cell-based modeling approaches; mesenchymal stem cells; wound healing
Year: 2016 PMID: 26793702 PMCID: PMC4707872 DOI: 10.3389/fbioe.2015.00206
Source DB: PubMed Journal: Front Bioeng Biotechnol ISSN: 2296-4185
Figure 1Schematic representation of cell population in discrete models, where cells are represented in pink with nucleus in red. (A) On-lattice approach: squared 2D lattice where each lattice element contains one single cell. At the top right, void locations are free to be occupied by daughter cells. (B) Cellular Potts model: squared lattice where each cell occupies several lattice elements. Cells are represented with different colors. (C) Compartmental model 2D: similar to squared lattice but having several cells per lattice element. (D) Off-lattice agent-based approach in 3D: cells are represented by spheres and are not constrained in a lattice. (E) Off-lattice vertex-based 2D: cell surface delimited by polyhedral vertices of a Voronoi tessellation.
Comparison of cell population models (Van Liedekerke et al., .
| Computational models | ||
|---|---|---|
| Characteristics | Limitations | |
| • Individual representation of cells | ||
| • Precise cell position | ||
| • Simulation of cell movement, division, and death | ||
| (A) Cellular automata models | • Large-scale simulations | • Inappropriate description of cell mechanics and adhesion |
| • Efficient parameter sensitivity | • Fixed cell size | |
| (B) Cell Potts models | • Flexible and extensible framework | • Sensitivity analysis limited by computational complexity |
| • High cell density can be simulated | • Physics partially represented | |
| (C) Compartmental models | • Cell position resolved at the lattice compartment level | • Scale linked to lattice size |
| • Efficient parameter sensitivity analysis | • Representation of physical interaction with energy function | |
| • Individual representation of cells | ||
| • Physical laws directly represented | ||
| • Variable cell size | ||
| (D) Center-based models (CBM) with spherical cells | • Equation of motion is intuitive and extendable | • Cell-cell forces are pairwise and can generate artifacts |
| • Effective code parallelization | • Large simulations (over 106 cells) limited by computational time | |
| (E) Vertex-based models | • Suitable for highly packed populations | • Computational complexity limits simulations to thousands of cells |
| • Forces and mechanical stresses at subcellular level can be modeled | ||