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of convectiondiffusion equations. The fibrin clot is considered as an immobile solid phase, and the plasminogen, plasmin

for the reaction–diffusion–convection equation are proved in the case when the reaction coefficient nonlinearly

and for the convective motion, arising due to their proliferation, thus allowing considering two types of tumor growth

equations, coupled with convection–diffusion equation for species transport. The surface reactions, namely

nonstationary convection- diffusion problem based on combination of discontinues Galerkin method for time

of convectiondiffusion equations. The fibrin clot is considered as an immobile solid phase, and the plasminogen, plasmin

convection-diffusion equation. The method is based on the approximation of the integral identity that is used

Reaction-diffusion-convection equations

. The convective motion of tissue elements happens due to the gradients of stress, which change as a result

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