词条 | Cell-based models |
释义 |
Model typesCell-based models can be divided into on- and off-lattice models. On-lattice models such as cellular automata or cellular potts restrict the spatial arrangement of the cells to a fixed grid. The mechanical interactions are then carried out according to literature-based rules (cellular automata)[2] or by minimizing the total energy of the system (cellular potts),[3] resulting in cells being displaced from one grid point to another. Off-latticeOff-lattice models allow for continuous movement of cells in space and evolve the system in time according to force laws governing the mechanical interactions between the individual cells. Examples of off-lattice models are center-based models, vertex-based models, models based on the immersed boundary method[4] and the subcellular element method.[5] They differ mainly in the level of detail with which they represent the cell shape. As a consequence they vary in their ability to capture different biological mechanisms, the effort needed to extend them from two- to three-dimensional models and also in their computational cost.[6] The simplest off-lattice model, the center-based model, depicts cells as spheres and models their mechanical interactions using pairwise potentials.[7][8] It is easily extended to a large number of cells in both 2D and 3D.[9] VertexVertex-based models track the cell membrane as a set of polygonal points and update the position of each vertex according to tensions in the cell membrane resulting from cell-cell adhesion forces and cell elasticity.[10] They are more difficult to implement and also more costly to run. As cells move past one another during a simulation, regular updates of the polygonal edge connections are necessary.[11] ApplicationsSince they account for individual behavior at the cell level such as cell proliferation, cell migration or apoptosis, cell-based models are a useful tool to study the influence of these behaviors on how tissues are organised in time and space.[1] Due in part to the increase in computational power, they have arisen as an alternative to continuum mechanics models[12] which treat tissues as viscoelastic materials by averaging over single cells. Cell-based mechanics models are often coupled to models describing intracellular dynamics, such as an ODE representation of a relevant gene regulatory network. It is also common to connect them to a PDE describing the diffusion of a chemical signaling molecule through the extracellular matrix, in order to account for cell-cell communication. As such, cell-based models have been used to study processes ranging from embryogenesis[13] over epithelial morphogenesis[14] to tumour growth[15] and intestinal crypt dynamics[16] Simulation frameworksThere exist several software packages implementing cell-based models, e.g.
References1. ^1 {{cite journal | vauthors = Van Liedekerke P, Palm MM , Jagiella N, Drasdo D | title=Simulating tissue mechanics with agent-based models: concepts, perspectives and some novel results|journal=Computational Particle Mechanics|date=1 December 2015|volume=2|issue=4|pages=401–444|doi=10.1007/s40571-015-0082-3 }} 2. ^{{cite journal | vauthors = Peirce SM, Van Gieson EJ, Skalak TC | title = Multicellular simulation predicts microvascular patterning and in silico tissue assembly | journal = FASEB Journal | volume = 18 | issue = 6 | pages = 731–3 | date = April 2004 | pmid = 14766791 | doi = 10.1096/fj.03-0933fje | url = http://www.fasebj.org/content/18/6/731.short }} 3. ^{{cite journal | vauthors = Graner F, Glazier JA | title = Simulation of biological cell sorting using a two-dimensional extended Potts model | journal = Physical Review Letters | volume = 69 | issue = 13 | pages = 2013–2016 | date = September 1992 | pmid = 10046374 | doi = 10.1103/PhysRevLett.69.2013 }} 4. ^{{cite journal | vauthors = Rejniak KA | title = An immersed boundary framework for modelling the growth of individual cells: an application to the early tumour development | journal = Journal of Theoretical Biology | volume = 247 | issue = 1 | pages = 186–204 | date = July 2007 | pmid = 17416390 | doi = 10.1016/j.jtbi.2007.02.019 }} 5. ^{{cite book | vauthors = Newman TJ | title = Modeling multicellular systems using subcellular elements | journal = Mathematical Biosciences and Engineering | volume = 2 | issue = 3 | pages = 613–24 | date = July 2005 | pmid = 20369943 | doi = 10.1007/978-3-7643-8123-3_10 | series = Mathematics and Biosciences in Interaction | isbn = 978-3-7643-8101-1 }} 6. ^{{cite journal | vauthors = Osborne JM, Fletcher AG, Pitt-Francis JM, Maini PK, Gavaghan DJ | title = Comparing individual-based approaches to modelling the self-organization of multicellular tissues | journal = PLoS Computational Biology | volume = 13 | issue = 2 | pages = e1005387 | date = February 2017 | pmid = 28192427 | pmc = 5330541 | doi = 10.1371/journal.pcbi.1005387 }} 7. ^{{cite journal | vauthors = Meineke FA, Potten CS, Loeffler M | title = Cell migration and organization in the intestinal crypt using a lattice-free model | journal = Cell Proliferation | volume = 34 | issue = 4 | pages = 253–66 | date = August 2001 | pmid = 11529883 | doi = 10.1046/j.0960-7722.2001.00216.x }} 8. ^{{cite journal | vauthors = Drasdo D, Höhme S | title = A single-cell-based model of tumor growth in vitro: monolayers and spheroids | journal = Physical Biology | volume = 2 | issue = 3 | pages = 133–47 | date = July 2005 | pmid = 16224119 | doi = 10.1088/1478-3975/2/3/001 }} 9. ^{{cite journal | vauthors = Galle J, Aust G, Schaller G, Beyer T, Drasdo D | title = Individual cell-based models of the spatial-temporal organization of multicellular systems--achievements and limitations | journal = Cytometry. 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