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Matthew J Simpson

Showing results (101-110 of 179) with videos related to

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Peerj|September 12, 2017
Quantitative comparison of the spreading and invasion of radial growth phase and metastatic melanoma cells in a three-dimensional human skin equivalent modelParvathi Haridas, Jacqui A McGovern, Sean D L McElwain, et al.
Bulletin of Mathematical Biology|January 27, 2018
Discrete and Continuum Approximations for Collective Cell Migration in a Scratch Assay with Cell Size DynamicsOleksii M Matsiaka, Catherine J Penington, Ruth E Baker, et al.
Physical Review. E, Statistical, Nonlinear, and Soft Matter Physics|December 17, 2013
Simplified approach for calculating moments of action for linear reaction-diffusion equationsAdam J Ellery, Matthew J Simpson, Scott W McCue, et al.
Proceedings. Mathematical, Physical, and Engineering Sciences|December 28, 2020
A free boundary mechanobiological model of epithelial tissuesTamara A Tambyah, Ryan J Murphy, Pascal R Buenzli, et al.
Bulletin of Mathematical Biology|September 26, 2020
Mechanical Cell Competition in Heterogeneous Epithelial TissuesRyan J Murphy, Pascal R Buenzli, Ruth E Baker, et al.
Physical Review. E, Statistical, Nonlinear, and Soft Matter Physics|June 12, 2012
Critical time scales for advection-diffusion-reaction processesAdam J Ellery, Matthew J Simpson, Scott W McCue, et al.
Journal of Theoretical Biology|August 15, 2006
Looking inside an invasion wave of cells using continuum models: proliferation is the keyMatthew J Simpson, Kerry A Landman, Barry D Hughes, et al.
Plos One|September 26, 2015
Exact Solutions of Coupled Multispecies Linear Reaction-Diffusion Equations on a Uniformly Growing DomainMatthew J Simpson, Jesse A Sharp, Liam C Morrow, et al.
Comprehensive Reviews in Food Science and Food Safety|December 22, 2020
Multiscale Modeling for Food Drying: State of the ArtZachary Welsh, Matthew J Simpson, Md Imran H Khan, et al.
Mathematical Biosciences|March 10, 2015
Quantifying uncertainty in parameter estimates for stochastic models of collective cell spreading using approximate Bayesian computationBrenda N Vo, Christopher C Drovandi, Anthony N Pettitt, et al.
Pageof 18

Showing results (101-110 of 179) with videos related to

Sort By:
Pageof 18
Peerj|September 12, 2017
Quantitative comparison of the spreading and invasion of radial growth phase and metastatic melanoma cells in a three-dimensional human skin equivalent modelParvathi Haridas, Jacqui A McGovern, Sean D L McElwain, et al.
Bulletin of Mathematical Biology|January 27, 2018
Discrete and Continuum Approximations for Collective Cell Migration in a Scratch Assay with Cell Size DynamicsOleksii M Matsiaka, Catherine J Penington, Ruth E Baker, et al.
Physical Review. E, Statistical, Nonlinear, and Soft Matter Physics|December 17, 2013
Simplified approach for calculating moments of action for linear reaction-diffusion equationsAdam J Ellery, Matthew J Simpson, Scott W McCue, et al.
Proceedings. Mathematical, Physical, and Engineering Sciences|December 28, 2020
A free boundary mechanobiological model of epithelial tissuesTamara A Tambyah, Ryan J Murphy, Pascal R Buenzli, et al.
Bulletin of Mathematical Biology|September 26, 2020
Mechanical Cell Competition in Heterogeneous Epithelial TissuesRyan J Murphy, Pascal R Buenzli, Ruth E Baker, et al.
Physical Review. E, Statistical, Nonlinear, and Soft Matter Physics|June 12, 2012
Critical time scales for advection-diffusion-reaction processesAdam J Ellery, Matthew J Simpson, Scott W McCue, et al.
Journal of Theoretical Biology|August 15, 2006
Looking inside an invasion wave of cells using continuum models: proliferation is the keyMatthew J Simpson, Kerry A Landman, Barry D Hughes, et al.
Plos One|September 26, 2015
Exact Solutions of Coupled Multispecies Linear Reaction-Diffusion Equations on a Uniformly Growing DomainMatthew J Simpson, Jesse A Sharp, Liam C Morrow, et al.
Comprehensive Reviews in Food Science and Food Safety|December 22, 2020
Multiscale Modeling for Food Drying: State of the ArtZachary Welsh, Matthew J Simpson, Md Imran H Khan, et al.
Mathematical Biosciences|March 10, 2015
Quantifying uncertainty in parameter estimates for stochastic models of collective cell spreading using approximate Bayesian computationBrenda N Vo, Christopher C Drovandi, Anthony N Pettitt, et al.
Pageof 18