Christopher P. Grant

Scott A Glasgow1
W V Smith1
E J Evans1
Glen Whiting1
1Scott A Glasgow
1W V Smith
1E J Evans
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In this paper the motion of a single cell is modeled as a nucleus and multiple integrin based adhesion sites. Numerical simulations and analysis of the model indicate that when the stochastic nature of the adhesion sites is a memoryless and force independent random process, the cell speed is independent of the force these adhesion sites exert on the cell.(More)
  • Byu Scholarsarchive, Nicholas Dewaal, Scott A Glasgow, Christopher P Grant, Date David, Glen Whiting +4 others
  • 2016
GRADUATE COMMITTEE APPROVAL of a project submitted by Nicholas DeWaal This project has been read by each member of the following graduate committee and by majority vote has been found to be satisfactory. As chair of the candidate's graduate committee, I have read the project of Nicholas DeWaal in its final form and have found that (1) its format, citations,(More)
A nonlinear convection-diffusion equation with boundary conditions that conserve the spatial integral of the solution is considered. Previous results on finite-time blowup of solutions and on decay of solutions to the corresponding Cauchy problem were based on the assumption that the nonlin-earity obeyed a power law. In this paper, it is shown that(More)
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