Remarks on: Ground state eigenvalue of the anharmonic potential x4+λx6 by high accuracy analytic functions, Pablo Martin, Daniel-Diaz-Almeida and Fernando Maass [Results Phys 18 (2020) 103291].
We believe high accuracy analytic function approach will no longer be useful in calculating the ground state energy of V(x)=x4-λx6 and similar Hamiltonians.
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doaj-a409d8bd952743668916320e10893a542021-06-01T04:22:37ZengElsevierResults in Physics2211-37972021-06-0125104197Remarks on: Ground state eigenvalue of the anharmonic potential x4+λx6 by high accuracy analytic functions, Pablo Martin, Daniel-Diaz-Almeida and Fernando Maass [Results Phys 18 (2020) 103291].Biswanath Rath0Prachiprava Mohapatra1Department of Physics, Maharaja Sriram Chandra Bhanja Deo University, Baripada, Odisha, India; Department of Physics, NC College Jajpur Road, Jajpur, Odisha, India; Corresponding author.Department of Physics, Maharaja Sriram Chandra Bhanja Deo University, Baripada, Odisha, India; Department of Physics, NC College Jajpur Road, Jajpur, Odisha, IndiaWe believe high accuracy analytic function approach will no longer be useful in calculating the ground state energy of V(x)=x4-λx6 and similar Hamiltonians.http://www.sciencedirect.com/science/article/pii/S2211379721003442Ground state energyQuartic oscillator eigenfunctionUnsuitabilityNon-linear systemNegative oscillatorDistorted systems |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Biswanath Rath Prachiprava Mohapatra |
spellingShingle |
Biswanath Rath Prachiprava Mohapatra Remarks on: Ground state eigenvalue of the anharmonic potential x4+λx6 by high accuracy analytic functions, Pablo Martin, Daniel-Diaz-Almeida and Fernando Maass [Results Phys 18 (2020) 103291]. Results in Physics Ground state energy Quartic oscillator eigenfunction Unsuitability Non-linear system Negative oscillator Distorted systems |
author_facet |
Biswanath Rath Prachiprava Mohapatra |
author_sort |
Biswanath Rath |
title |
Remarks on: Ground state eigenvalue of the anharmonic potential x4+λx6 by high accuracy analytic functions, Pablo Martin, Daniel-Diaz-Almeida and Fernando Maass [Results Phys 18 (2020) 103291]. |
title_short |
Remarks on: Ground state eigenvalue of the anharmonic potential x4+λx6 by high accuracy analytic functions, Pablo Martin, Daniel-Diaz-Almeida and Fernando Maass [Results Phys 18 (2020) 103291]. |
title_full |
Remarks on: Ground state eigenvalue of the anharmonic potential x4+λx6 by high accuracy analytic functions, Pablo Martin, Daniel-Diaz-Almeida and Fernando Maass [Results Phys 18 (2020) 103291]. |
title_fullStr |
Remarks on: Ground state eigenvalue of the anharmonic potential x4+λx6 by high accuracy analytic functions, Pablo Martin, Daniel-Diaz-Almeida and Fernando Maass [Results Phys 18 (2020) 103291]. |
title_full_unstemmed |
Remarks on: Ground state eigenvalue of the anharmonic potential x4+λx6 by high accuracy analytic functions, Pablo Martin, Daniel-Diaz-Almeida and Fernando Maass [Results Phys 18 (2020) 103291]. |
title_sort |
remarks on: ground state eigenvalue of the anharmonic potential x4+λx6 by high accuracy analytic functions, pablo martin, daniel-diaz-almeida and fernando maass [results phys 18 (2020) 103291]. |
publisher |
Elsevier |
series |
Results in Physics |
issn |
2211-3797 |
publishDate |
2021-06-01 |
description |
We believe high accuracy analytic function approach will no longer be useful in calculating the ground state energy of V(x)=x4-λx6 and similar Hamiltonians. |
topic |
Ground state energy Quartic oscillator eigenfunction Unsuitability Non-linear system Negative oscillator Distorted systems |
url |
http://www.sciencedirect.com/science/article/pii/S2211379721003442 |
work_keys_str_mv |
AT biswanathrath remarksongroundstateeigenvalueoftheanharmonicpotentialx4lx6byhighaccuracyanalyticfunctionspablomartindanieldiazalmeidaandfernandomaassresultsphys182020103291 AT prachipravamohapatra remarksongroundstateeigenvalueoftheanharmonicpotentialx4lx6byhighaccuracyanalyticfunctionspablomartindanieldiazalmeidaandfernandomaassresultsphys182020103291 |
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1721411168568868864 |