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Convergence and stability analysis of kolmogorov system solutions in infinite-dimensional space calculation system solutions for linear differential equations, namely Kolmogorov's calculation systems
On the construction of the Riemann function for an equation with leading fifth partial derivative which the Riemann function is a solution of a system of two integral equations. The result is used
Mesoscopic fractional kinetic equations versus a riemann-liouville integral typeIt is proved that kinetic equations containing noninteger integrals and derivatives are appeared
Application of the method of approximate integrals of the motion to Fermi and Bose systems. IVThe method of approximate integrals of the motion is used to obtain equations describing
Analytic continuation of the Lauricella function with arbitrary number of variables, and a corresponding system of partial differential equations are considered. For an arbitrary N, we give
Mathematical modeling of the semi-Markovian random walk processes with jumps and delaying screen by means of a fractional order differential equation of integral equation. In this paper, the residence time of the system is given by the gamma distribution
Convergence and stability analysis of kolmogorov system solutions in infinite-dimensional space calculation system solutions for linear differential equations, namely Kolmogorov's calculation systems
Cylindrical Tank Filled With a Liquid in a Three-Dimensional Temperature Field of elasticity. In doing so, the system of resolving equations is reduced to four separate equations with respect
ON DIRECT AND INVERSE PROBLEMS FOR SYSTEMS OF ODD-ORDER QUASILINEAR EVOLUTION EQUATIONS conditions of integral overdetermination are introduced and right-hand sides of equations of special types
The System of Hamilton Equations for the Modes of the Electromagnetic Field in a Stratified Isotropic Medium. The possibility and necessity of using symplectic numerical methods for integrating the resulting system
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