Pages that link to "Item:Q2223330"
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The following pages link to Hole-closing model reveals exponents for nonlinear degenerate diffusivity functions in cell biology (Q2223330):
Displaying 23 items.
- Fisher-KPP with time dependent diffusion is able to model cell-sheet activated and inhibited wound closure (Q1680716) (← links)
- Model-based data analysis of tissue growth in thin 3D printed scaffolds (Q2049199) (← links)
- Well-posedness of singular-degenerate porous medium type equations and application to biofilm models (Q2069759) (← links)
- Travelling wave analysis of cellular invasion into surrounding tissues (Q2077797) (← links)
- Interior Hölder continuity for singular-degenerate porous medium type equations with an application to a biofilm model (Q2108044) (← links)
- A continuum mathematical model of substrate-mediated tissue growth (Q2113608) (← links)
- A sharp-front moving boundary model for malignant invasion (Q2127418) (← links)
- The effect of geometry on survival and extinction in a moving-boundary problem motivated by the Fisher-KPP equation (Q2150426) (← links)
- A complete Lie symmetry classification of a class of (1+2)-dimensional reaction-diffusion-convection equations (Q2211979) (← links)
- Assessing the ability of the 2D Fisher-KPP equation to model cell-sheet wound closure (Q2349726) (← links)
- Scratch assay microscopy: a reaction-diffusion equation approach for common instruments and data (Q2657957) (← links)
- Invading and receding sharp-fronted travelling waves (Q2662098) (← links)
- Exact time-dependent solutions of a Fisher-KPP-like equation obtained with nonclassical symmetry analysis (Q2673726) (← links)
- CRITICAL LENGTH FOR THE SPREADING–VANISHING DICHOTOMY IN HIGHER DIMENSIONS (Q4971814) (← links)
- Converging gravity currents of power-law fluid (Q4989063) (← links)
- New travelling wave solutions of the Porous–Fisher model with a moving boundary (Q5060397) (← links)
- Semi-infinite travelling waves arising in a general reaction–diffusion Stefan model (Q5151461) (← links)
- Revisiting the Fisher–Kolmogorov–Petrovsky–Piskunov equation to interpret the spreading–extinction dichotomy (Q5160777) (← links)
- Traveling waves, blow‐up, and extinction in the Fisher–Stefan model (Q6064007) (← links)
- Exact sharp-fronted solutions for nonlinear diffusion on evolving domains (Q6086641) (← links)
- Survival, extinction, and interface stability in a two-phase moving boundary model of biological invasion (Q6090656) (← links)
- Modelling count data with partial differential equation models in biology (Q6152479) (← links)
- Front stability of infinitely steep travelling waves in population biology (Q6582873) (← links)
