Pages that link to "Item:Q879409"
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The following pages link to Mathematical models of tumour angiogenesis (Q879409):
Displaying 19 items.
- Global existence and asymptotic behaviour of solutions for nonlinear evolution equations related to a tumour invasion model (Q260887) (← links)
- On a parabolic-elliptic system with chemotaxis and logistic type growth (Q306242) (← links)
- On the mathematical modelling of tumor-induced angiogenesis (Q335241) (← links)
- A 2D mathematical model for tumor angiogenesis: the roles of certain cells in the extra cellular matrix (Q669096) (← links)
- Coupled modelling of tumour angiogenesis, tumour growth and blood perfusion (Q1783487) (← links)
- A mathematical analysis of a model for tumour angiogenesis (Q1899109) (← links)
- On a parabolic-ODE system of chemotaxis (Q2178731) (← links)
- Mathematical modelling of dynamic adaptive tumour-induced angiogenesis: clinical implications and therapeutic targeting strategies (Q2199234) (← links)
- Effect of treatment on the global dynamics of delayed pathological angiogenesis models (Q2341145) (← links)
- Modelling the role of angiogenesis and vasculogenesis in solid tumour growth (Q2426387) (← links)
- Modelling tumour-induced angiogenesis (Q2809023) (← links)
- Modeling Tumor Blood Vessel Dynamics (Q2820377) (← links)
- Computational models of VEGF-associated angiogenic processes in cancer (Q2881034) (← links)
- COMPUTING HIGHLY ACCURATE SOLUTIONS OF A TUMOUR ANGIOGENESIS MODEL (Q3043558) (← links)
- A mathematical model of systemic inhibition of angiogenesis in metastatic development (Q3465134) (← links)
- Global existence and uniqueness of a parabolic haptotaxis model (Q5376989) (← links)
- (Q6043777) (← links)
- On a Parabolic-ODE chemotaxis system with periodic asymptotic behavior (Q6175078) (← links)
- Non-linear evolution equations with non-local coefficients and zero-Neumann condition: one dimensional case (Q6550059) (← links)