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Geometrization of Maxwell's Equations in the Construction of Optical Devices
Kulyabov D.
The Simplest Geometrization of Maxwell’s Equations
Kulyabov D., Korolkova A., Sevastyanov L.
Modeling in the Adiabatic Waveguide Modes Model of Amplitude-Phase Transformation of the Electromagnetic Field by a Thin-Film Generalized Waveguide Luneburg Lens
Sevastyanov A., Kulyabov D., Sevastyanov L.
Calculating Phase Retardation Field in Smoothly Irregular Integrated-Optical Waveguide (Using Thin-Film Generalized Waveguide Luneburg Lens)
Sevastyanov L., Kulyabov D., Sevastyanov A.
On Solutions of the Maxwell’s Equations from the Viewpoint of Geometrical Optics
Malykh M.
On Normal Modes of the Closed Waveguide with Discontinuous Filling
Malykh M.
On the Calculation of Electromagnetic Fields in Closed Waveguides with Inhomogeneous Filling
Tyutyunnik A.
On Normal Modes of the Closed Waveguide with Discontinuous Filling
Malykh M.
On the Reduction of Maxwell’s Equations in Waveguidesto the System of Coupled Helmholtz Equations
Malykh M., Sevastianov A., Sevastianov L., Tyutyunnik A.
On a dispersion curve of a waveguide filled with inhomogeneous substance
Kroytor O., Malykh M.
Parallel Second Order Finite Volume Scheme for Maxwell’s Equations with Discontinuous Dielectric Permittivity on Structured Meshes
Ismagilov T.
Constitutive tensor in the geometrized Maxwell theory
Korolkova A.
Methodological derivation of the eikonal equation
Fedorov A., Stepa C., Korolkova A., Gevorkyan M., Kulyabov D.
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