Pages that link to "Item:Q2295751"
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The following pages link to A tractable mathematical model for tissue growth (Q2295751):
Displaying 16 items.
- A theoretical model for tissue growth in confined geometries (Q443624) (← links)
- Numerical simulation of anisotropic tissue growth using a total Lagrangian formulation (Q1666304) (← links)
- A qualitative analysis of some models of tissue growth (Q1802914) (← links)
- Cahn-Hilliard-Brinkman systems for tumour growth (Q2062938) (← links)
- Finite-element approximation of a phase field model for tumour growth (Q2076567) (← links)
- Free boundary problems for Stokes flow, with applications to the growth of biological tissues (Q2077419) (← links)
- Numerical analysis for a Cahn-Hilliard system modelling tumour growth with chemotaxis and active transport (Q2103329) (← links)
- Travelling-wave and asymptotic analysis of a multiphase moving boundary model for engineered tissue growth (Q2154541) (← links)
- Numerical analysis for the interaction of mean curvature flow and diffusion on closed surfaces (Q2159244) (← links)
- Multi-species viscous models for tissue growth: incompressible limit and qualitative behaviour (Q2161395) (← links)
- The emergence of complexity from a simple model for tissue growth (Q2194163) (← links)
- Incompressible limit for a two-species model with coupling through Brinkman's law in any dimension (Q2224712) (← links)
- A convergent algorithm for forced mean curvature flow driven by diffusion on the surface (Q2226680) (← links)
- Mathematical characterization and identification of remodeling, growth, aging and morphogenesis (Q2670202) (← links)
- (Q4917445) (← links)
- Interfaces, free boundaries and geometric partial differential equations. Abstracts from the workshop held February 11--16, 2024 (Q6613411) (← links)
