Two‐grid finite element method on grade meshes for time‐fractional nonlinear Schrödinger equation
Published 2023 View Full Article
- Home
- Publications
- Publication Search
- Publication Details
Title
Two‐grid finite element method on grade meshes for time‐fractional nonlinear Schrödinger equation
Authors
Keywords
-
Journal
NUMERICAL METHODS FOR PARTIAL DIFFERENTIAL EQUATIONS
Volume -, Issue -, Pages -
Publisher
Wiley
Online
2023-10-10
DOI
10.1002/num.23073
References
Ask authors/readers for more resources
Related references
Note: Only part of the references are listed.- Linearized Transformed $L1$ Galerkin FEMs with Unconditional Convergence for Nonlinear Time Fractional Schrödinger Equations
- (2023) Wanqiu Yuan et al. Numerical Mathematics-Theory Methods and Applications
- Optimal error analysis of the Alikhanov formula for a time-fractional Schrödinger equation
- (2022) Guoye Zhao et al. Journal of Applied Mathematics and Computing
- Two second-order and linear numerical schemes for the multi-dimensional nonlinear time-fractional Schrödinger equation
- (2021) Ying Wang et al. NUMERICAL ALGORITHMS
- Analysis of finite element two-grid algorithms for two-dimensional nonlinear Schrödinger equation with wave operator
- (2021) Hanzhang Hu et al. JOURNAL OF COMPUTATIONAL AND APPLIED MATHEMATICS
- The High Order Augmented Finite Volume Methods Based on Series Expansion for Nonlinear Degenerate Parabolic Equations
- (2021) Yetong Li et al. JOURNAL OF SCIENTIFIC COMPUTING
- A Preconditioning Technique for an All-at-once System from Volterra Subdiffusion Equations with Graded Time Steps
- (2021) Yong-Liang Zhao et al. JOURNAL OF SCIENTIFIC COMPUTING
- Convergence Analysis and Error Estimate for Distributed Optimal Control Problems Governed by Stokes Equations with Velocity-Constraint
- (2021) global sci Advances in Applied Mathematics and Mechanics
- A parallel-in-time iterative algorithm for Volterra partial integral-differential problems with weakly singular kernel
- (2020) Xian-Ming Gu et al. JOURNAL OF COMPUTATIONAL PHYSICS
- A fast implicit difference scheme for solving the generalized time–space fractional diffusion equations with variable coefficients
- (2020) Xian‐Ming Gu et al. NUMERICAL METHODS FOR PARTIAL DIFFERENTIAL EQUATIONS
- Initial Alignment Error On-Line Identification Based on Adaptive Particle Swarm Optimization Algorithm
- (2019) Weilin Guo et al. MATHEMATICAL PROBLEMS IN ENGINEERING
- Linearized Galerkin FEMs for Nonlinear Time Fractional Parabolic Problems with Non-smooth Solutions in Time Direction
- (2019) Dongfang Li et al. JOURNAL OF SCIENTIFIC COMPUTING
- Two-grid method for the two-dimensional time-dependent Schrödinger equation by the finite element method
- (2019) Zhikun Tian et al. COMPUTERS & MATHEMATICS WITH APPLICATIONS
- Numerical solution of two-dimensional nonlinear Schrödinger equation using a new two-grid finite element method
- (2019) Hanzhang Hu et al. JOURNAL OF COMPUTATIONAL AND APPLIED MATHEMATICS
- Two-grid method for two-dimensional nonlinear Schrödinger equation by mixed finite element method
- (2018) Hanzhang Hu COMPUTERS & MATHEMATICS WITH APPLICATIONS
- Numerical Analysis of Nonlinear Subdiffusion Equations
- (2018) Bangti Jin et al. SIAM JOURNAL ON NUMERICAL ANALYSIS
- Sharp Error Estimate of the Nonuniform L1 Formula for Linear Reaction-Subdiffusion Equations
- (2018) Hong-lin Liao et al. SIAM JOURNAL ON NUMERICAL ANALYSIS
- Numerical solution of a miscible displacement problem with dispersion term using a two-grid mixed finite element approach
- (2018) Hanzhang Hu et al. NUMERICAL ALGORITHMS
- The well-posedness for fractional nonlinear Schrödinger equations
- (2018) Li Peng et al. COMPUTERS & MATHEMATICS WITH APPLICATIONS
- Two-grid method for two-dimensional nonlinear Schrödinger equation by finite element method
- (2017) Hanzhang Hu NUMERICAL METHODS FOR PARTIAL DIFFERENTIAL EQUATIONS
- Error Analysis of a Finite Difference Method on Graded Meshes for a Time-Fractional Diffusion Equation
- (2017) Martin Stynes et al. SIAM JOURNAL ON NUMERICAL ANALYSIS
- Unconditionally Convergent $L1$-Galerkin FEMs for Nonlinear Time-Fractional Schrödinger Equations
- (2017) Dongfang Li et al. SIAM JOURNAL ON SCIENTIFIC COMPUTING
- Two-Grid Method for Miscible Displacement Problem by Mixed Finite Element Methods and Mixed Finite Element Method of Characteristics
- (2016) Yanping Chen et al. Communications in Computational Physics
- Two-grid method for miscible displacement problem by mixed finite element methods and finite element method of characteristics
- (2016) Hanzhang Hu et al. COMPUTERS & MATHEMATICS WITH APPLICATIONS
- Implicit-Explicit Difference Schemes for Nonlinear Fractional Differential Equations with Nonsmooth Solutions
- (2016) Wanrong Cao et al. SIAM JOURNAL ON SCIENTIFIC COMPUTING
- A new difference scheme for the time fractional diffusion equation
- (2015) Anatoly A. Alikhanov JOURNAL OF COMPUTATIONAL PHYSICS
- A Fourth-order Compact ADI scheme for Two-Dimensional Nonlinear Space Fractional Schrödinger Equation
- (2014) Xuan Zhao et al. SIAM JOURNAL ON SCIENTIFIC COMPUTING
- The Use of Finite Difference/Element Approaches for Solving the Time-Fractional Subdiffusion Equation
- (2013) Fanhai Zeng et al. SIAM JOURNAL ON SCIENTIFIC COMPUTING
- A Fast Finite Difference Method for Two-Dimensional Space-Fractional Diffusion Equations
- (2012) Hong Wang et al. SIAM JOURNAL ON SCIENTIFIC COMPUTING
- Fractional-time Schrödinger equation: Fractional dynamics on a comb
- (2011) Alexander Iomin CHAOS SOLITONS & FRACTALS
- A Fractional Schrödinger Equation and Its Solution
- (2010) Sami I. Muslih et al. INTERNATIONAL JOURNAL OF THEORETICAL PHYSICS
- A Space-Time Spectral Method for the Time Fractional Diffusion Equation
- (2009) Xianjuan Li et al. SIAM JOURNAL ON NUMERICAL ANALYSIS
Publish scientific posters with Peeref
Peeref publishes scientific posters from all research disciplines. Our Diamond Open Access policy means free access to content and no publication fees for authors.
Learn MoreBecome a Peeref-certified reviewer
The Peeref Institute provides free reviewer training that teaches the core competencies of the academic peer review process.
Get Started