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Systems of differential equations of infinite order with small parameter and countable Markov chainsTikhonov-type Cauchy problems are investigated for systems of ordinary differential equations
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
Dobrushin mean-field approach for queueing large-scale networks with a small parameter of differential equations. It is possible to investigate Tikhonov type Cauchy problem for this system with small
A navier–stokes-type problem with high-order elliptic operator and applications and small parameters. Since the Banach space E is arbitrary and A is a possible linear operator, by choosing
Infinite order systems of differential equations and large scale random neural networks differential equations which describes the random neural network with infinite number of cells is studied
Simulation of large-scale queueing systems investigate this system of ordinary differential equations of infinite order with a small real parameter. A
ASYMPTOTIC ANALYSIS OF INFINITE ORDER DIFFERENTIAL EQUATION SYSTEMS WITH SMALL PARAMETER AND NONHOMOGENEOUS COUNTABLE MARKOV CHAINSInfinite order differential equation systems with small parameter and nonhomogeneous countable
MODELING NONHOMOGENEOUS COUNTABLE MARKOV CHAINS USING SYSTEMS OF NONLINEAR DIFFERENTIAL EQUATIONS OF INFINITE ORDER WITH A SMALL PARAMETER equations of infinite order with a small parameter was built.
ASYMPTOTIC ANALYSIS OF PERIODIC BOUNDARY VALUE PROBLEMS SOLUTIONS FOR KADYSHEVSKY EQUATIONAsymptotic analysis of solutions for the periodic boundary value problem of Kadyshevsky equation
Numerical analysis of large-scale queueing system with a small parameter equations with a small parameter. Solutions of Tikhonov problem are shares of the servers that have
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