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Symmetries and first integrals in the mechanics of infinite-dimensional systems, an integrodifferential equation, or a system of such equations. The theory of transformations is used to establish

The derivation of integration-fragmentation equations in the Becker-Döring case the continuum Becker-Döring equation. From this equation we obtained the Becker-Döring system of equations

On the H-theorem for the Becker–Döring system of equations for the cases of continuum approximation and discrete timeIn the present paper we make the transition from the Becker–Döring system of equations

Hamilton equations for infinite-dimensional systems, and their variational equationsFor systems with infinitely many degrees of freedom, we establish a relationship between

On the Existence of Global Compactly Supported Weak Solutions of the Vlasov–Poisson System with an External Magnetic FieldWe consider the first mixed problem for the Vlasov–Poisson system with an external magnetic field

On a new type of solving procedure for Laplace tidal equation here for solving the momentum equation of LTE, Laplace tidal equations. Meanwhile, the system

On the Equations of Kinematics and Dynamics of Constrained Mechanical SystemsThe method of constructing of kinematical and dynamical equations of mechanical systems, applied

Modelling of dynamics of mechanical systems with regard for constraint stabilization of inertial system's properties, can be specified by the constraint equations. Nikolay Zhukovskiy studied two

Generalized Boltzmann-Type Equations for Aggregation in Gases and fragmentation processes. Dynamic equations for the particle concentrations in the system are derived using

Using singular perturbated systems of differencial equations of infinite order for countable Markov chains analysisTikhonov-type Cauchy problems are investigated for systems of ordinary differential equations

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