A Generalized FDTD Method with Absorbing Boundary Condition for Solving a Time-Dependent Linear Schrodinger Equation

Journals Menu

Follow SCIRP

	+1 323-425-8868
	customer@scirp.org
	+86 18163351462(WhatsApp)
	1655362766

	Paper Publishing WeChat

American Journal of Computational Mathematics

ISSN Print: 2161-1203
ISSN Online: 2161-1211
www.scirp.org/journal/ajcm
E-mail: ajcm@scirp.org

Google-based Impact Factor: 1.05
Citations

Journals Menu

"A Generalized FDTD Method with Absorbing Boundary Condition for Solving a Time-Dependent Linear Schrodinger Equation"
written by Frederick Ira Moxley III, Fei Zhu, Weizhong Dai,
published by American Journal of Computational Mathematics, Vol.2 No.3, 2012

has been cited by the following article(s):

Google Scholar
CrossRef

[1]	Fast generation of quantum dynamics data using a GPU implementation of the time-dependent Schrodinger equation
	arXiv preprint arXiv:2401.07416, 2024

[2]	Development of Square Patch Microstrip Antenna Design by Using Three Dimension Finite Difference Time Domain Methods
	Journal of Novel …, 2023

[3]	ABSORBING BOUNDARY CONDITIONS FOR THE TIME DEPENDENT SCHRÖDINGER EQUATION
	2023

[4]	A new absorbing layer approach for solving the nonlinear Schrödinger equation
	Applied Numerical Mathematics, 2023

[5]	An alternating-direction hybrid implicit-explicit finite-difference time-domain method for the Schrödinger equation
	Journal of Computational …, 2022

[6]	A new absorbing layer for simulation of wave propagation based on a KdV model on unbounded domain
	Applied Numerical Mathematics, 2022

[7]	A Hybrid EM/QM Framework Based on the ADHIE-FDTD Method for the Modeling of Nanowires
	IEEE Journal on Multiscale and …, 2022

[8]	Numerical Solutions of Finite Well in Two Dimensions Using the Finite Difference Time Domain Method
	Journal of Physical Science …, 2022

[9]	The Solutions of Two Dimensional Finite Square Well Potential Problem Using the Finite Difference Time Domain Method
	2021 IEEE 2nd International …, 2021

[10]	Computational Physics Notes
	2020

[11]	Nonuniform and higher-order FDTD methods for the Schrödinger equation
	2020

[12]	HO-FDTD (2, 4) scheme for solving time-dependent Schrödinger equation
	2020

[13]	Generalized Finite-Difference Time-Domain method with absorbing boundary conditions for solving the nonlinear Schrödinger equation on a GPU
	Computer Physics Communications, 2018

[14]	Analysis on Research and Education for Electromagnetic-Applied Subjects with Finite Difference Time Domain Theory
	2018

[15]	Analyzing Quantum Time‐Dependent Singular Potential Systems in One Dimension
	Nonlinear Systems Design Analysis Estimation And Control, 2016

[16]	Numerical Simulation of FermionicWave Functions in PotentialWells: Bound State Transitions induced by Multi-Photon Excitation from Laser Sources …
	ProQuest Dissertations Publishing, 2015

[17]	Numerical simulation of fermionic wave functions in potential wells: bound state transitions induced by multi-photon excitation stimulated by laser sources …
	2015

[18]	Simulation of Time-Dependent Schrödinger Equation in the Position and Momentum Domains
	American Journal of Computational Mathematics, 2015

[19]	Numerical Simulation of Fermionic Wave Functions in Potential Wells: Bound State Transitions induced by Multi-Photon Excitation from Laser Sources operating …
	2015

[20]	The Hydrogen Molecular Ion With Time-Dependent Magnetic Field Strength as Control
	ASME 2014 International Design Engineering Technical Conferences and Computers and Information in Engineering Conference, 2014

[21]	A generalized finite-difference time-domain scheme for solving nonlinear Schr?dinger equations
	Computer Physics Communications, Elsevier, 2013

[22]	A G-FDTD Method for Solving the Multi-Dimensional Time-Dependent Schrodinger Equation
	arXiv preprint arXiv:1212.0801, 2012

[23]	A G-FDTD Method for Solving the Multi-Dimensional Time-Dependent Schrödinger Equation

[1]	A new variable-order fractional momentum operator for wave absorption when solving Schrödinger equations Journal of Computational Physics, 2024 DOI:10.1016/j.jcp.2024.113123

[2]	Development of Square Patch Microstrip Antenna Design by Using Three Dimension Finite Difference Time Domain Methods Journal of Novel Engineering Science and Technology, 2023 DOI:10.56741/jnest.v2i03.412

[3]	A new absorbing layer approach for solving the nonlinear Schrödinger equation Applied Numerical Mathematics, 2023 DOI:10.1016/j.apnum.2023.04.003

[4]	A Hybrid EM/QM Framework Based on the ADHIE-FDTD Method for the Modeling of Nanowires IEEE Journal on Multiscale and Multiphysics Computational Techniques, 2022 DOI:10.1109/JMMCT.2022.3198750

[5]	An alternating-direction hybrid implicit-explicit finite-difference time-domain method for the Schrödinger equation Journal of Computational and Applied Mathematics, 2022 DOI:10.1016/j.cam.2021.113881

[6]	A new absorbing layer for simulation of wave propagation based on a KdV model on unbounded domain Applied Numerical Mathematics, 2022 DOI:10.1016/j.apnum.2022.01.007

[7]	A Hybrid EM/QM Framework Based on the ADHIE-FDTD Method for the Modeling of Nanowires IEEE Journal on Multiscale and Multiphysics Computational Techniques, 2022 DOI:10.1109/JMMCT.2022.3198750

[8]	An alternating-direction hybrid implicit-explicit finite-difference time-domain method for the Schrödinger equation Journal of Computational and Applied Mathematics, 2022 DOI:10.1016/j.cam.2021.113881

[9]	Nonuniform and Higher-order FDTD Methods for the Schrödinger Equation Journal of Computational and Applied Mathematics, 2021 DOI:10.1016/j.cam.2020.113023

[10]	HO-FDTD(2,4) scheme for solving time-dependent Schrödinger equation 2020 Cross Strait Radio Science & Wireless Technology Conference (CSRSWTC), 2020 DOI:10.1109/CSRSWTC50769.2020.9372555

[11]	Generalized Finite-Difference Time-Domain method with absorbing boundary conditions for solving the nonlinear Schrödinger equation on a GPU Computer Physics Communications, 2018 DOI:10.1016/j.cpc.2018.02.013

[12]	Simulation of Time-Dependent Schrödinger Equation in the Position and Momentum Domains American Journal of Computational Mathematics, 2015 DOI:10.4236/ajcm.2015.53027

[13]	A generalized finite-difference time-domain scheme for solving nonlinear Schrödinger equations Computer Physics Communications, 2013 DOI:10.1016/j.cpc.2013.03.006

Follow SCIRP

	+1 323-425-8868
	customer@scirp.org
	+86 18163351462(WhatsApp)
	1655362766

	Paper Publishing WeChat

American Journal of Computational Mathematics

American Journal of Computational Mathematics

Journals Menu

Home

About SCIRP

Service

Policies