Pages that link to "Item:Q2788514"
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The following pages link to A spatial model of tumor growth with cell age, cell size, and mutation of cell phenotypes (Q2788514):
Displaying 14 items.
- Hopf bifurcation for a maturity structured population dynamic model (Q652280) (← links)
- The work of Glenn F. Webb (Q888639) (← links)
- Stability and persistence in ODE models for populations with many stages (Q888643) (← links)
- On the asymptotic stability of solutions of Volterra integro-differential equations (Q1132333) (← links)
- Spatial vs. non-spatial eco-evolutionary dynamics in a tumor growth model (Q1749052) (← links)
- Analysis of age and spatially dependent population model: application to forest growth (Q2208766) (← links)
- Investigation of solid tumor progression with account of proliferation/migration dichotomy via Darwinian mathematical model (Q2299259) (← links)
- An age and spatially structured model of tumor invasion with haptotaxis (Q2467613) (← links)
- A phenotype-structured model to reproduce the avascular growth of a tumor and its interaction with the surrounding environment (Q2670133) (← links)
- The force of cell-cell adhesion in determining the outcome in a nonlocal advection diffusion model of wound healing (Q2688562) (← links)
- Global existence and boundedness of solutions to a model of chemotaxis (Q2786773) (← links)
- Asymptotic behaviors of solutions to one-dimensional tumor invasion model with quasi-variational structure (Q2788960) (← links)
- AN <i>IN VITRO</i> CELL POPULATION DYNAMICS MODEL INCORPORATING CELL SIZE, QUIESCENCE, AND CONTACT INHIBITION (Q3005975) (← links)
- A non-local evolution equation model of cell–cell adhesion in higher dimensional space (Q3304545) (← links)
