Regularization by the integral identities method for integral and series equations in diffraction problems for the
Helmholtz equation for a half-plane and for a half-strip are considered. It is shown that the Fourier
Граничные задачи для уравнения Гельмгольца и задача
Коши для операторов Дирака solvable mixed
problem for
Helmholtz Equation. This leads to the description of necessary and sufficient
Regularization by the integral identities method for integral and series equations in diffraction problems for the
Helmholtz equation for a half-plane and for a half-strip are considered. It is shown that the Fourier
Diffraction on the eigenwaves on an inclined medium interface in the waveguides with metallic bounds. It is shown that these problems can be reduced to boundary value problems for the
Helmholtz equation Diffraction of an electromagnetic wave by gaps between plates-value problem for the
Helmholtz equation with the boundary conditions on metal and a given asymptotic behavior
Integral Equation Methods in Optical Waveguide Theory as problems for
Helmholtz equations with partial radiation conditions at infinity in the cross-sectional plane
Macroscopic Einstein equations to second order in the interaction constant to the derivation of the macroscopic Einstein
equations to within terms of second order in the interaction constant