Pages that link to "Item:Q4813917"

The following pages link to Modelling solid tumour growth using the theory of mixtures (Q4813917):

Displaying 50 items.

• Ancestral inference in tumors: how much can we know? (Q2415707) (← links)
• Discontinuous Galerkin finite element discretization of a degenerate Cahn-Hilliard equation with a single-well potential (Q2424222) (← links)
• Mathematical description of concentric demyelination in the human brain: self-organization models, from Liesegang rings to chemotaxis (Q2425478) (← links)
• Bayesian calibration, validation, and uncertainty quantification of diffuse interface models of tumor growth (Q2435073) (← links)
• The Hele-Shaw asymptotics for mechanical models of tumor growth (Q2453963) (← links)
• Travelling-wave behaviour in a multiphase model of a population of cells in an artificial scaffold (Q2460434) (← links)
• Multiphase modelling of desmoplastic tumour growth (Q2634996) (← links)
• On the role of physics in the growth and pattern formation of multi-cellular systems: what can we learn from individual-cell based models? (Q2641413) (← links)
• A framework for performing data-driven modeling of tumor growth with radiotherapy treatment (Q2658321) (← links)
• Evaluation of innate and adaptive immune system interactions in the tumor microenvironment via a 3D continuum model (Q2678771) (← links)
• Minimal morphoelastic models of solid tumour spheroids: a tutorial (Q2698508) (← links)
• The Steady State of Multicellular Tumour Spheroids: A Modelling Challenge (Q2820380) (← links)
• A theoretical study on the elastic deformation of cellular phase and creation of necrosis due to the convection reaction process inside a spherical tumor (Q2821170) (← links)
• Analysis of a mixture model of tumor growth (Q2866719) (← links)
• Modeling the evolution of a tumoral multicellular spheroid as a two-fluid Bingham-like system (Q2868744) (← links)
• System identification in tumor growth modeling using semi-empirical eigenfunctions (Q2911909) (← links)
• A MULTIPHASE MODEL OF TUMOR AND TISSUE GROWTH INCLUDING CELL ADHESION AND PLASTIC REORGANIZATION (Q3107956) (← links)
• A MULTIPHASE MULTISCALE MODEL FOR NUTRIENT LIMITED TISSUE GROWTH (Q3177375) (← links)
• Models of Cell Motion and Tissue Growth (Q3300478) (← links)
• Inverse problem for a Cahn–Hilliard type system modeling tumor growth (Q3389508) (← links)
• Quasilinear poroelasticity: Analysis and hybrid finite element approximation (Q3448353) (← links)
• ON THE FOUNDATIONS OF CANCER MODELLING: SELECTED TOPICS, SPECULATIONS, AND PERSPECTIVES (Q3521624) (← links)
• A two-fluid model for tissue growth within a dynamic flow environment (Q3535682) (← links)
• GENERAL DIFFUSE-INTERFACE THEORIES AND AN APPROACH TO PREDICTIVE TUMOR GROWTH MODELING (Q3560029) (← links)
• A parallel computational method for simulating two-phase gel dynamics on a staggered grid (Q3632513) (← links)
• Computational Continuum Biomechanics with Application to Swelling Media and Growth Phenomena (Q3654707) (← links)
• Bifurcations and Dynamics Emergent From Lattice and Continuum Models of Bioactive Porous Media (Q4554999) (← links)
• Error analysis of a finite element approximation of a degenerate Cahn-Hilliard equation (Q4561144) (← links)
• A multiphase Cahn–Hilliard–Darcy model for tumour growth with necrosis (Q4603533) (← links)
• Elastic Growth Models (Q4607134) (← links)
• Mathematical modelling of tumour growth and treatment (Q4638230) (← links)
• Analysis of a two-phase model describing the growth of solid tumors (Q4917211) (← links)
• Mathematical analysis of hydrodynamics and tissue deformation inside an isolated solid tumor (Q4986166) (← links)
• On a class of non-local phase-field models for tumor growth with possibly singular potentials, chemotaxis, and active transport (Q4990896) (← links)
• Discrete and Continuum Models for the Evolutionary and Spatial Dynamics of Cancer: A Very Short Introduction Through Two Case Studies (Q5016714) (← 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 nonnegativity preserving scheme for the relaxed Cahn–Hilliard equation with single-well potential and degenerate mobility (Q5038949) (← links)
• A level-set approach for a multi-scale cancer invasion model (Q5040326) (← links)
• Relaxation of the Cahn–Hilliard equation with singular single-well potential and degenerate mobility (Q5056740) (← links)
• Strong bounded variation estimates for the multi-dimensional finite volume approximation of scalar conservation laws and application to a tumour growth model (Q5074376) (← links)
• Influence of non-local diffusion in avascular tumour growth (Q5103863) (← links)
• Multiscale homogenization for fluid and drug transport in vascularized malignant tissues (Q5176149) (← links)
• Multiphase modelling of precipitation-induced membrane formation (Q5217656) (← links)
• A New Continuum Theory for Incompressible Swelling Materials (Q5222118) (← links)
• On a Cahn--Hilliard--Brinkman Model for Tumor Growth and Its Singular Limits (Q5231297) (← links)
• A two-species hyperbolic–parabolic model of tissue growth (Q5239051) (← links)
• Formal asymptotic limit of a diffuse-interface tumor-growth model (Q5247103) (← links)
• Mathematical modelling of cancer invasion: The multiple roles of TGF-β pathway on tumour proliferation and cell adhesion (Q5361977) (← links)
• MODELLING SCAFFOLD OCCUPATION BY A GROWING, NUTRIENT-RICH TISSUE (Q5386712) (← links)
• Steady flow in a deformable porous medium (Q5415924) (← links)