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Cross-diffusional models of convective transfer with dual nonlinearity

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ARTICLE ANNOTATION

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In the present work are examined the issues of global solvability of the Kolmogorov-Fisher type biological population task and qualitative properties of the solution of the task based on the self-similar analysis. Considered parabolic system of two quasilinear equations of reaction-diffusion which describes the process of Kolmogorov-Fisher type biological population in a nonlinear two-component environment. Investigated qualitative properties of the considered problem by constructing self-similar system of equations. By the method of nonlinear splitting was built self-similar system of equations.

AUTHORS

M.Aripov

O'zbekiston Milliy universitet

D.Muxamediyeva

Toshkent axborot texnologiyalari universiteti

Tags

# численное решение# кросс-диффузия# биологическая популяция# параболическая система квазилине# начальное приближение# итерационный процесс# автомодельные решения# cross-diffusion# biological population# parabolic system of quasi-linear# initial approximation# numerical solution# iterative process# self-similar solutions# kross-diffuziya# biologik populyatsiya# kvazichiziqli tеnglamalarning pa# boshlang’ich yaqinlashish# itеratsiya jarayoni# avtomodеl yechim

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References

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