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Local and Global Integrability of ODEs
Edneral Victor, Romanovski Valery
Local and Global Integrability of ODEs
Difference Schemes for Differential Equations with a Polynomial Right-Hand Side, Defining Birational Correspondences
Malykh Mikhail, Ayryan Edik, Lapshenkova Lyubov, Sevastianov Leonid
This paper explores the numerical intergator of ODE based on combination of Appelroth’s
Numerical solution of first-order exact differential equations by the integrating factor method
Sevastianov L.A., Lovetskiy K.P., Kulyabov D.S., Sergeev S.V.
on the efficient calculation of integrating factors and on a ''new'' numerical method for integrating functions
Constraint stabilization application to chaplygin systems
Kaspirovich I.E., Mukharlyamov R.G.
The paper considers the problem of the dynamics control of nonholonomic Chaplygin systems
Direct realization of the pseudospectral method of calculating waveguide mode
Kuziv Y.Y., Sevastianov L.A.
Often in the applied problems of integrated optics we use regular open gradient (general) planar
On some estimations of deviations between real solution and numerical solution of dynamical equations with regard for Baumgarte constraint stabilization; [Баумгарт байланысының тұрақтануын ескере отырып, динамикалық теңдеулердiң нақты және сандық шешiмi арасындағы ауытқулардың кейбiр бағалаулары туралы]; [О некоторых оценках отклонений между реальным и численным решениями динамических уравнений с учетом стабилизации связи Баумгарта]
Akylbayev M.I., Kaspirovich I.E.
The numerical solution of a system of differential equations with constraints can be unstable due
Modeling dynamic systems using multistep methods
Huong Z.T.
applied to numerical modeling of dynamical systems. Comparative analysis and estimation of errors
Numerical modeling of multibeam microstrip antenna arrays for telecommunication systems using the integral equation method
Kizimenka, V. V., Karaneuski, S. A., Naumovich, N. M.
Process of numerical modeling of the microstrip antenna array farfield with formation of zero
Analysis of the incomplete Galerkin method for modelling of smoothly-irregular transition between planar waveguides
Divakov D., Sevastianov L., Nikolaev N.
of the boundary conditions for the resulting system. The formulation of the boundary problem for the ODE system
An effective stable numerical method for integrating highly oscillating functions with a linear phase
Sevastianov L.A., Lovetskiy K.P., Kulyabov D.S.
A practical and simple stable method for calculating Fourier integrals is proposed, effective both

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