Pages that link to "Item:Q253611"
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The following pages link to A history of the study of solid tumour growth: the contribution of mathematical modelling (Q253611):
Displaying 17 items.
- Analysis of a radial free boundary tumor model with time-dependent absorption efficiency (Q6048930) (← links)
- Tumor boundary instability induced by nutrient consumption and supply (Q6097497) (← links)
- Optimal control of an Allen-Cahn model for tumor growth through supply of cytotoxic drugs (Q6105349) (← links)
- Could mathematics be the key to unlocking the mysteries of multiple sclerosis? (Q6168042) (← links)
- Predicting radiotherapy patient outcomes with real-time clinical data using mathematical modelling (Q6183190) (← links)
- Formation and growth of co-culture tumour spheroids: new compartment-based mathematical models and experiments (Q6188380) (← links)
- Simulation of the cancer cell growth and their invasion into healthy tissues using local radial basis function method (Q6545906) (← links)
- Selected aspects of avascular tumor growth reproduced by a hybrid model of cell dynamics and chemical kinetics (Q6550777) (← links)
- A unified Bayesian inversion approach for a class of tumor growth models with different pressure laws (Q6552257) (← links)
- Adjoint method for a tumor growth PDE-constrained optimization problem (Q6553557) (← links)
- Exact traveling wave solutions of one-dimensional models of cancer invasion (Q6586471) (← links)
- Analysis of a multiphase free boundary problem (Q6597980) (← links)
- Multiphase models for moving boundary problems in biology (Q6630453) (← links)
- Harnessing flex point symmetry to estimate logistic tumor population growth (Q6632685) (← links)
- Stability and error analysis of structure-preserving schemes for a diffuse-interface tumor growth model (Q6660363) (← links)
- Two coupled population growth models driven by Gaussian white noises (Q6663657) (← links)
- On a skin tumor growth modeling by the surface finite element methods combined with the phase field approach (Q6669784) (← links)
