Mathematical Models of Avascular Tumor Growth
SIAM Review
Analysis of Galerkin-characteristics algorithm for variably saturated flow in porous media
International Journal of Computer Mathematics - Recent Advances in Computational and Applied Mathematics in Science and Engineering
Modelling the role of cell-cell adhesion in the growth and development of carcinomas
Mathematical and Computer Modelling: An International Journal
Journal of Computational and Applied Mathematics
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Avascular tumor growth model for multicellular spheroids is considered. The model is a moving boundary problem and consists of three types of cells. The governing equations are nonlinear hyperbolic and/or parabolic differential equations. Comparisons of the numerical solutions with the solution of the recent studies are done. The effect of the necrotic region on the tumor growth is discussed.