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STOCHASTIC 1D BURGERS EQUATION AS A MODEL FOR HYDRODYNAMICAL TURBULENCEThis work is a review with proofs of a group of results on the stochastic Burgers equation

Construction and analysis of nondeterministic models of population dynamics. Nondeterministic models are constructed by means of transition from ordinary differential equations to differential

Boltzmann and Vlasov kinetic equations in anisotropic cosmological modelsThe structure of the Boltzmann and Vlasov Kinetic equations is considered for spatially uniform

Numerical solution for the Schrodinger equation with potential in graphene structures equation with the potentials in graphene structures [1]. The research subjects include the Schrodinger

Kinetic Aggregation Models Leading to Morphological Memory of Formed Structures is to develop an a priori mathematical model and to determine the coefficients of the resulting equations from

On the H-theorem for the Becker–Döring system of equations for the cases of continuum approximation and discrete time engaged in modeling the evolution of structures differing by properties. © 2020 Elsevier B.V.

Nontrivial stationary points of two-species self-structured communitiesThe two-species model of self-structured stationary biological communities proposed by U. Dieckmann

Refined models of contact interaction of a thin plate with positioned on both sides deformable foundations–Love (the first option), and refined Timoshenko model taking into account the transverse shear compression

Analysis and approximate solutions of the dispersion equation of surface electromagnetic waves in insulator-metal-insulator structuresThe article gives a mathematical analysis of the dispersion equation for surface electromagnetic

Solitons in Skyrme - Faddeev spinor model and quantum mechanics of baryons and leptons respectively as topological solitons within the scope of 16-spinor model

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