Cataloged from PDF version of article.The use of Bateman method for solving the two-variable version of the twobody Lippmann–Schwinger equation without recourse to partial-wave decomposition is investigated. Bateman method is based on a special kind of interpolation of the momentum representation of the potential on a multi-variate grid. A suitable scheme for the generation of a multi-variate Cartesian grid is described. The method is tested on the Hartree potential for electron-hydrogen scattering in the static no-exchange approximation. Our results show that the Bateman method is capable of producing quite accurate solutions with relatively small number of grid points
A robust numerical algorithm for the calculation of multiple-scattering angular distributions of hig...
We report a variational approach to the nonlinearly screened interaction of charged particles with a...
Two-body scattering is studied by solving the Lippmann-Schwinger equation in momentum space without ...
The use of Bateman method for solving the two-variable version of the two-body Lippmann-Schwinger eq...
Cataloged from PDF version of article.Recently there has been a growing interest in computational me...
Cataloged from PDF version of article.Finite-rank expansions of the two-body resolvent operator are ...
Direct numerical solution of the coordinate-space integral-equation version of the two-particle Lipp...
A standard technique for solving three-dimensional momentum-space integral equations in scattering t...
We investigate the prospects of combining a standard momentum space approach for ultracold three-bod...
There are many numerical methods to study the quantum mechanical three-body scattering system using ...
We investigate the prospects of combining a standard momentum space approach for ultracold three-bod...
A version of the $J$-matrix method for solving numerically the three-body Faddeev-Merkuriev differen...
A multignd solver was applied to the simple 1-D Boltzmann equation [21] for the linear case with no ...
We develop and study two techniques for the calculation of threebody scattering amplitudes. The fir...
Recently there has been a growing interest in computational methods for quantum scattering equations...
A robust numerical algorithm for the calculation of multiple-scattering angular distributions of hig...
We report a variational approach to the nonlinearly screened interaction of charged particles with a...
Two-body scattering is studied by solving the Lippmann-Schwinger equation in momentum space without ...
The use of Bateman method for solving the two-variable version of the two-body Lippmann-Schwinger eq...
Cataloged from PDF version of article.Recently there has been a growing interest in computational me...
Cataloged from PDF version of article.Finite-rank expansions of the two-body resolvent operator are ...
Direct numerical solution of the coordinate-space integral-equation version of the two-particle Lipp...
A standard technique for solving three-dimensional momentum-space integral equations in scattering t...
We investigate the prospects of combining a standard momentum space approach for ultracold three-bod...
There are many numerical methods to study the quantum mechanical three-body scattering system using ...
We investigate the prospects of combining a standard momentum space approach for ultracold three-bod...
A version of the $J$-matrix method for solving numerically the three-body Faddeev-Merkuriev differen...
A multignd solver was applied to the simple 1-D Boltzmann equation [21] for the linear case with no ...
We develop and study two techniques for the calculation of threebody scattering amplitudes. The fir...
Recently there has been a growing interest in computational methods for quantum scattering equations...
A robust numerical algorithm for the calculation of multiple-scattering angular distributions of hig...
We report a variational approach to the nonlinearly screened interaction of charged particles with a...
Two-body scattering is studied by solving the Lippmann-Schwinger equation in momentum space without ...