Simulated tissue growth for 3D printed scaffolds

被引:0
作者
Paul F. Egan
Kristina A. Shea
Stephen J. Ferguson
机构
[1] ETH Zurich,
来源
Biomechanics and Modeling in Mechanobiology | 2018年 / 17卷
关键词
Scaffold Geometry; Interface Voxels; Tissue Growth Rate; Void Voxels; Cube Topology;
D O I
暂无
中图分类号
学科分类号
摘要
Experiments have demonstrated biological tissues grow by mechanically sensing their localized curvature, therefore making geometry a key consideration for tissue scaffold design. We developed a simulation approach for modeling tissue growth on beam-based geometries of repeating unit cells, with four lattice topologies considered. In simulations, tissue was seeded on surfaces with new tissue growing in empty voxels with positive curvature. Growth was fastest on topologies with more beams per unit cell when unit cell volume/porosity was fixed, but fastest for topologies with fewer beams per unit cell when beam width/porosity was fixed. Tissue filled proportional to mean positive surface curvature per volume. Faster filling scaffolds had lower permeability, which is important to support nutrient transport, and highlights a need for tuning geometries appropriately for conflicting trade-offs. A balance among trade-offs was found for scaffolds with beam diameters of about 300μm\documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$$300\,\upmu \hbox {m}$$\end{document} and 50% porosity, therefore providing the opportunity for further optimization based on criteria such as mechanical factors. Overall, these findings provide insight into how curvature-based tissue growth progresses in complex scaffold geometries, and a foundation for developing optimized scaffolds for clinical applications.
引用
收藏
页码:1481 / 1495
页数:14
相关论文
共 302 条
[11]  
Crookshank M(2016)Governing equations of tissue modelling and remodelling: a unified generalised description of surface and bulk balance PLoS ONE 11 e0152582-194
[12]  
Sponagel S(1995)Numerical methods for computing interfacial mean curvature Comput Mater Sci 4 103-3188
[13]  
Steffen T(2007)Simulation of tissue differentiation in a scaffold as a function of porosity, Young’s modulus and dissolution rate: application of mechanobiological models in tissue engineering Biomaterials 28 5544-139
[14]  
Batagelo HC(2012)MOSAIC: a multiscale model of osteogenesis and sprouting angiogenesis with lateral inhibition of endothelial cells PLoS Comput Biol 8 e1002724-151
[15]  
Wu S-T(2015)Bringing computational models of bone regeneration to the clinic Wiley Interdiscip Rev Syst Biol Med 7 183-9
[16]  
Bidan CM(2016)Voxel size dependency, reproducibility and sensitivity of an in vivo bone loading estimation algorithm J R Soc Interface 13 20150991-875
[17]  
Kommareddy KP(2014)Cellular automata simulation of osteoblast growth on microfibrous-carbon-based scaffolds Tissue Eng Part A 20 3176-967
[18]  
Rumpler M(2017)Estimation of anisotropic permeability in trabecular bone based on microCT imaging and pore-scale fluid dynamics simulations Bone Rep 6 129-9
[19]  
Kollmannsberger P(2016)Influence of microarchitecture on osteoconduction and mechanics of porous titanium scaffolds generated by selective laser melting 3D Print Addit Manuf 3 142-1371
[20]  
Bréchet YJ(2015)Emergent systems energy laws for predicting myosin ensemble processivity PLoS Comput Biol 11 e1004177-2600