Abstract
Computational scheme for solving the scattering problem based on its representation as a nonlinear boundary value problem for a multichannel case is generalized. The spline-function method and the continuous analog of Newton method including the perturbation operator are used for numerical solution of obtained nonlinear problem. The proposed scheme has an accuracy of 0(h{sup 4}), where h is a step of an uniform mesh. 16 refs.; 3 tabs.
Citation Formats
Zhanlav, T, and Puzynin, I V.
Multichannel scattering problem as a nonlinear boundary value problem; Mnogokanal`naya zadacha rasseyaniya v postanovke nelinejnoj granichnoj zadachi.
USSR: N. p.,
1990.
Web.
Zhanlav, T, & Puzynin, I V.
Multichannel scattering problem as a nonlinear boundary value problem; Mnogokanal`naya zadacha rasseyaniya v postanovke nelinejnoj granichnoj zadachi.
USSR.
Zhanlav, T, and Puzynin, I V.
1990.
"Multichannel scattering problem as a nonlinear boundary value problem; Mnogokanal`naya zadacha rasseyaniya v postanovke nelinejnoj granichnoj zadachi."
USSR.
@misc{etde_10104744,
title = {Multichannel scattering problem as a nonlinear boundary value problem; Mnogokanal`naya zadacha rasseyaniya v postanovke nelinejnoj granichnoj zadachi}
author = {Zhanlav, T, and Puzynin, I V}
abstractNote = {Computational scheme for solving the scattering problem based on its representation as a nonlinear boundary value problem for a multichannel case is generalized. The spline-function method and the continuous analog of Newton method including the perturbation operator are used for numerical solution of obtained nonlinear problem. The proposed scheme has an accuracy of 0(h{sup 4}), where h is a step of an uniform mesh. 16 refs.; 3 tabs.}
place = {USSR}
year = {1990}
month = {Dec}
}
title = {Multichannel scattering problem as a nonlinear boundary value problem; Mnogokanal`naya zadacha rasseyaniya v postanovke nelinejnoj granichnoj zadachi}
author = {Zhanlav, T, and Puzynin, I V}
abstractNote = {Computational scheme for solving the scattering problem based on its representation as a nonlinear boundary value problem for a multichannel case is generalized. The spline-function method and the continuous analog of Newton method including the perturbation operator are used for numerical solution of obtained nonlinear problem. The proposed scheme has an accuracy of 0(h{sup 4}), where h is a step of an uniform mesh. 16 refs.; 3 tabs.}
place = {USSR}
year = {1990}
month = {Dec}
}