Two-body binding energy calculation using homogeneous and inhomogeneous Lippmann-Schwinger equations within three-dimensional approach

Bound state equations are mostly solved in partial-wave truncated basis. In partial-wave method, we need to consider many partial waves to reach the accurate results. In this paper, we avoid partial-wave decompositions and directly work with vector variables to solve homogeneous and inhomogeneous Li...

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Main Authors: F Tahamipour Zarandi, M Hassanvand
Format: Article
Language:English
Published: Isfahan University of Technology 2022-02-01
Series:Iranian Journal of Physics Research
Subjects:
Online Access:http://ijpr.iut.ac.ir/article_1751_2a3c947d7da7fb5fd854c038ff3be1c0.pdf
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author F Tahamipour Zarandi
M Hassanvand
author_facet F Tahamipour Zarandi
M Hassanvand
author_sort F Tahamipour Zarandi
collection DOAJ
description Bound state equations are mostly solved in partial-wave truncated basis. In partial-wave method, we need to consider many partial waves to reach the accurate results. In this paper, we avoid partial-wave decompositions and directly work with vector variables to solve homogeneous and inhomogeneous Lippmann-Schwinger equations. We study binding energies of deuteron and atomic hydrogen using three-dimensional approach.
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spelling doaj.art-d5d0182b07eb43feb9f9dedeaf7b64112022-12-22T03:38:20ZengIsfahan University of TechnologyIranian Journal of Physics Research1682-69572345-36642022-02-0121475976410.47176/ijpr.21.4.412411751Two-body binding energy calculation using homogeneous and inhomogeneous Lippmann-Schwinger equations within three-dimensional approachF Tahamipour Zarandi0M Hassanvand1Department of Physics, Isfahan University of Technology, Isfahan, IranDepartment of Physics, Isfahan University of Technology, Isfahan, IranBound state equations are mostly solved in partial-wave truncated basis. In partial-wave method, we need to consider many partial waves to reach the accurate results. In this paper, we avoid partial-wave decompositions and directly work with vector variables to solve homogeneous and inhomogeneous Lippmann-Schwinger equations. We study binding energies of deuteron and atomic hydrogen using three-dimensional approach.http://ijpr.iut.ac.ir/article_1751_2a3c947d7da7fb5fd854c038ff3be1c0.pdflippmann-schwinger equationhomogeneousinhomogeneousthree-dimensional approachdeuteronatomic hydrogen
spellingShingle F Tahamipour Zarandi
M Hassanvand
Two-body binding energy calculation using homogeneous and inhomogeneous Lippmann-Schwinger equations within three-dimensional approach
Iranian Journal of Physics Research
lippmann-schwinger equation
homogeneous
inhomogeneous
three-dimensional approach
deuteron
atomic hydrogen
title Two-body binding energy calculation using homogeneous and inhomogeneous Lippmann-Schwinger equations within three-dimensional approach
title_full Two-body binding energy calculation using homogeneous and inhomogeneous Lippmann-Schwinger equations within three-dimensional approach
title_fullStr Two-body binding energy calculation using homogeneous and inhomogeneous Lippmann-Schwinger equations within three-dimensional approach
title_full_unstemmed Two-body binding energy calculation using homogeneous and inhomogeneous Lippmann-Schwinger equations within three-dimensional approach
title_short Two-body binding energy calculation using homogeneous and inhomogeneous Lippmann-Schwinger equations within three-dimensional approach
title_sort two body binding energy calculation using homogeneous and inhomogeneous lippmann schwinger equations within three dimensional approach
topic lippmann-schwinger equation
homogeneous
inhomogeneous
three-dimensional approach
deuteron
atomic hydrogen
url http://ijpr.iut.ac.ir/article_1751_2a3c947d7da7fb5fd854c038ff3be1c0.pdf
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AT mhassanvand twobodybindingenergycalculationusinghomogeneousandinhomogeneouslippmannschwingerequationswithinthreedimensionalapproach