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По вашему запросу найдено документов: 198699

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Kantorovich and Galerkin-Type Methods for Modelling Quantum Tunneling of Composite Systems through Barriers
Vinitsky S.I., Gusev A.A., Chuluunbaatar O., Gozdz A., Derbov V.L.
differential equations with the boundary conditions of the third type and solved using the R-matrix method
Analysis of the incomplete Galerkin method for modelling of smoothly-irregular transition between planar waveguides
Divakov D., Sevastianov L., Nikolaev N.
equation to the system of differential equations by the Kantorovich method and in formulation
On the representation of electromagnetic fields in closed waveguides using four scalar potentials
Malykh M.D., Sevastianov L.A., Tiutiunnik A.A., Nikolaev N.E.
Galerkin method
Calculation of normal modes of the closed waveguides in general vector case
Malykh M.D., Sevastianov L.A., Tiutiunnik A.A.
Galerkin method
The numerical-analytical implementation of the cross-sections method to the open waveguide transition of the "horn" type
Divakov D., Malykh M., Sevastianov L., Sevastianov A., Tiutiunnik A.
waveguide boundaries by introducing new variables and applying the Kantorovich method to the problem
Simulation of light propagation in the thin-film waveguide lens
Malykh M.D., Divakov D.V., Sevastianov L.A., Sevastianov A.L.
of problems and methods for their numerical solution in this paper are based on the authors' research
Numerical solution of elliptic boundary-value problems for Schrodinger-type equations using the Kantorovich method
Gusev A.A., Vinitsky S.I., Chuluunbaatar O., Abrashkevich A.G., Derbov V.L.
the Kantorovich method
Justification of a Galerkin method for a regularized Cauchy singular integro-differential equation
Fedotov A.
Galerkin method is justified. The convergence is proved and the error estimation is given. © 2009 Brown
Abstract theory of hybridizable discontinuous Galerkin methods for second-order quasilinear elliptic problems
Dautov R., Fedotov E.
on the mixed-hybrid discontinuous Galerkin method. Discrete schemes are formulated in terms of approximations
On the Calculation of Electromagnetic Fields in Closed Waveguides with Inhomogeneous Filling
Tyutyunnik A.A.
of matrix elements in the framework of the incomplete Galerkin method are carried out in symbolic form

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