Pages that link to "Item:Q263586"
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The following pages link to A mathematical model of integrin-mediated haptotactic cell migration (Q263586):
Displaying 14 items.
- A stochastic model for adhesion-mediated cell random motility and haptotaxis (Q1261981) (← links)
- The impact of adhesion on cellular invasion processes in cancer and development (Q1719808) (← links)
- Global classical solutions and convergence to a mathematical model for cancer cells invasion and metastatic spread (Q2180603) (← links)
- A mathematical model of the coupled mechanisms of cell adhesion, contraction and spreading (Q2250031) (← links)
- Mathematical modelling of cell migration: stiffness dependent jump rates result in durotaxis (Q2420460) (← links)
- Cell speed is independent of force in a mathematical model of amoeboidal cell motion with random switching terms (Q2439159) (← links)
- On the asymptotic theory from microscopic to macroscopic growing tissue models: an overview with perspectives (Q2891186) (← links)
- A multiscale approach to cell migration in tissue networks (Q2893180) (← links)
- On a class of multiscale cancer cell migration models: Well-posedness in less regular function spaces (Q3191255) (← links)
- Modeling adhesion-independent cell migration (Q4960349) (← links)
- Toward a mathematical theory of Keller–Segel models of pattern formation in biological tissues (Q5265465) (← links)
- On a structured multiscale model for acid-mediated tumor invasion: The effects of adhesion and proliferation (Q5272437) (← links)
- Semi-autonomous wound invasion via matrix-deposited, haptotactic cues (Q6174234) (← links)
- Critical exponent to a cancer invasion model with nonlinear diffusion (Q6632821) (← links)
