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Iterative Method for Approximate-Analytical Solutions of Linear Schrödinger Equation

Akinlabi, G. O. and Braimah, J. A. and Abolarinwa, A. and Edeki, S.O. (2022) Iterative Method for Approximate-Analytical Solutions of Linear Schrödinger Equation. In: ICORTAR, 2021, Online.

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In this study, the modified Picard Iterative Method (MPIM) is used to provide analytic and numerical solutions to linear Schrödinger Equations. These approximateanalytical solutions for the examples under consideration are easily computed. The suggested method is employed without any transformation, discretization, linearization, or limiting assumptions. The obtained results are similar to their exact forms. As a result, the approach is highly suggested for both linear and non-linear time-space fractional partial differential models with applications in various applied disciplines.

Item Type: Conference or Workshop Item (Paper)
Uncontrolled Keywords: Picard Iteration, Schrödinger Equations; Analytical solutions
Subjects: Q Science > QA Mathematics
Q Science > QC Physics
Divisions: Faculty of Engineering, Science and Mathematics > School of Mathematics
Depositing User: Mrs Patricia Nwokealisi
Date Deposited: 27 May 2022 15:49
Last Modified: 27 May 2022 15:49

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