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Hubert, Mathematical modeling of tumor growth and metastatic spreading: Validation in tumor-bearing mice,, Cancer Res , 15 Haustein and U. Schumacher, A dynamic model for tumour growth and metastasis formation,, J Clin Bioinforma , 2 Iwata, K.

Pure and Applied Mathematics

Kawasaki and N. Picard ,, A. Hermann et Fils , Scott, P. Gerlee, D. Basanta, A. Fletcher, P. Maini and A. Anderson, Mathematical modelling of the metastatic process, preprint,, ,. Stein, D. DeWoskin, M. Higley, K. Lemoi, B. Owens, A. Rahman, H. Rotstein, D. Rumschitzki, S. Swaminathan, M. Tanzy, O.

Fredholm integral equation with separable kernel: Theory

Varfolomiyev, T. Witelski and V. Eleonora Messina. Numerical simulation of a SIS epidemic model based on a nonlinear Volterra integral equation.

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Conference Publications , , special : Diogo , P. Lima , M. Numerical solution of a nonlinear Abel type Volterra integral equation. Abia , O. Angulo , J. Size-structured population dynamics models and their numerical solutions. Inom Mirzaev , David M. A numerical framework for computing steady states of structured population models and their stability. Leonel Rocha , Sandra M. Dynamical analysis in growth models: Blumberg's equation.

Jacek Banasiak , Wilson Lamb. Coagulation, fragmentation and growth processes in a size structured population. Rinaldo M.

Colombo , Mauro Garavello. Stability and optimization in structured population models on graphs. Eshkuvatov , M. Kammuji , Bachok M. Taib , N. Nik Long. Effective approximation method for solving linear Fredholm-Volterra integral equations. Diogo , N. Franco , P.

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High order product integration methods for a Volterra integral equation with logarithmic singular kernel. Roman Chapko , B. Tomas Johansson. On the numerical solution of a Cauchy problem for the Laplace equation via a direct integral equation approach. Azmy S. Ackleh , Mark L. Delcambre , Karyn L.

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    Pollution control for switching diffusion models: Approximation methods and numerical results. Qihua Huang , Hao Wang. A toxin-mediated size-structured population model: Finite difference approximation and well-posedness. A model describing the growth and the size distribution of multiple metastatic tumors.

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