Pages that link to "Item:Q3446786"
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The following pages link to Mathematical Models of Avascular Tumor Growth (Q3446786):
Displaying 38 items.
- MODELING THE INTERACTION BETWEEN AVASCULAR CANCEROUS CELLS AND ACQUIRED IMMUNE RESPONSE (Q3608714) (← links)
- Stability and bifurcation analysis of a free boundary problem modelling multi-layer tumours with Gibbs–Thomson relation (Q4594542) (← links)
- A multi-scale analysis of drug transport and response for a multi-phase tumour model (Q4594646) (← links)
- Effective equations governing an active poroelastic medium (Q4647132) (← links)
- PARRONDO'S GAME MODEL TO FIND NUMERICALLY STABLE ATTRACTORS OF A TUMOR GROWTH MODEL (Q4907069) (← links)
- On the unsteady Darcy–Forchheimer–Brinkman equation in local and nonlocal tumor growth models (Q4973296) (← links)
- Toward Understanding the Boundary Propagation Speeds in Tumor Growth Models (Q4997144) (← links)
- The impact of competition between cancer cells and healthy cells on optimal drug delivery (Q5001304) (← links)
- Discrete and Continuum Models for the Evolutionary and Spatial Dynamics of Cancer: A Very Short Introduction Through Two Case Studies (Q5016714) (← links)
- A numerical method based on the moving mesh for the solving of a mathematical model of the avascular tumor growth (Q5025449) (← links)
- Existence of weak solutions to multiphase Cahn–Hilliard–Darcy and Cahn–Hilliard–Brinkman models for stratified tumor growth with chemotaxis and general source terms (Q5037294) (← links)
- A fully-decoupled discontinuous Galerkin approximation of the Cahn–Hilliard–Brinkman–Ohta–Kawasaki tumor growth model (Q5056323) (← links)
- On the avascular ellipsoidal tumour growth model within a nutritive environment (Q5056695) (← links)
- Influence of non-local diffusion in avascular tumour growth (Q5103863) (← links)
- (Q5120310) (← links)
- Mathematical analysis and simulation study of a phase-field model of prostate cancer growth with chemotherapy and antiangiogenic therapy effects (Q5127160) (← links)
- Mathematics + Cancer: An Undergraduate "Bridge" Course in Applied Mathematics (Q5216251) (← links)
- A New Continuum Theory for Incompressible Swelling Materials (Q5222118) (← links)
- Formal asymptotic limit of a diffuse-interface tumor-growth model (Q5247103) (← links)
- (Q5471749) (← links)
- (Q5708141) (← links)
- MATHEMATICAL MODELLING OF GLIOBLASTOMA TUMOUR DEVELOPMENT: A REVIEW (Q5715598) (← links)
- Variance-Reduced Simulation of Multiscale Tumor Growth Modeling (Q5737756) (← links)
- Homogenization Model for Aberrant Crypt Foci (Q5740131) (← links)
- On the stability of an ellipsoidal tumour (Q5741505) (← links)
- Existence and uniqueness results on biphasic mixture model for an <i>in-vivo</i> tumor (Q5867324) (← links)
- How do cell crowding and starvation affect avascular tumor growth of the EMT6/Ro tumor? (Q5885751) (← links)
- Tumor evolution models of phase-field type with nonlocal effects and angiogenesis (Q6044237) (← links)
- Modeling and Computer Simulation of Viscoelastic Crypt Deformation (Q6088041) (← links)
- Tumor boundary instability induced by nutrient consumption and supply (Q6097497) (← links)
- Mathematical model for simulation of morphological changes associated to crypt fission in the colon (Q6105365) (← links)
- Mathematical modeling and analysis of hydroelastodynamics inside a solid tumor containing deformable tissue (Q6117595) (← links)
- A structure-preserving upwind DG scheme for a degenerate phase-field tumor model (Q6189310) (← links)
- Effective interface conditions for a porous medium type problem (Q6545156) (← links)
- A unified Bayesian inversion approach for a class of tumor growth models with different pressure laws (Q6552257) (← links)
- Tumor growth with a necrotic core as an obstacle problem in pressure (Q6564753) (← links)
- Morphological stability for in silico models of avascular tumors (Q6564777) (← links)
- Multiphase models for moving boundary problems in biology (Q6630453) (← links)
