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Functional Integral Approach to the Solution of a System of Stochastic Differential Equations
Ayryan E., Egorov A., Kulyabov D., Malyutin V., Sevastianov L.
Quasi-Vector Model of Propagation of Polarized Light in a Thin-Film Waveguide Lens
Divakov D., Malykh M., Sevastianov L., Sevastianov A., Ayryan E.
Mathematical synthesis of the thickness profile of the waveguide Lüneburg lens using the adiabatic waveguide modes method
Ayryan E., Dashitsyrenov G., Laneev E., Lovetskiy K., Sevastianov L., Sevastianov A.
On Explicit Difference Schemes for Autonomous Systems of Differential Equations on Manifolds
Ayryan E.A., Malykh M.D., Sevastianov L.A., Ying Y.
for solving this system is called conservative, if the calculations of this scheme do not go beyond V, i.e
Modelling Leaky Waves in Planar Dielectric Waveguides
Ayryan E., Divakov D., Egorov A., Lovetskiy K., Sevastianov L.
Mathematical modeling of irregular integrated optical waveguides
Ayryan E.A., Egorov A.A., Sevastyanov L.A., Lovetskiy K.P., Sevastyanov A.L.
Synthesis of the Thickness Profile of the Waveguide Layer of the Thin Film Generalized Waveguide Luneburg Lens
Ayryan E.A., Dashitsyrenov G.D., Lovetskiy K.P., Sevastianov A.L.
Application of functional integrals to stochastic equations
Ayryan E.A., Egorov A.D., Kulyabov D.S., Malyutin V.B., Sevastyanov L.A.
On Periodic Approximate Solutions of the Three-Body Problem Found by Conservative Difference Schemes
Ayryan E.A., Malykh M.D., Sevastianov L.A., Ying Y.
On Trajectories of Dynamic Systems Lying on Hypersurfaces of Linear Systems
Ayryan E.A., Gambaryan M.M., Malykh M.D., Sevastianov L.A.

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