Search Results - "Fu, Hongfei"

Application of natural soil biotin promoted the growth, quality and yield of pepper plants.

Authors: Fu, Hongfei Nie, Zhixing Wang, Yijie et al.

Source: Plant & Soil. Sep2025, Vol. 514 Issue 1, p113-130. 18p.

Unconditional optimal-order error estimates of linear relaxation compact difference scheme for the coupled nonlinear Schrödinger system.

Authors: Gao, Ying Fu, Hongfei Wang, Xiaoying

Source: Applied Numerical Mathematics. Sep2026, Vol. 227, p108-128. 21p.

Subjects: Nonlinear Schrödinger equation, Error analysis in mathematics, Conservation of energy, Algorithms, Finite difference method, Relaxation methods (Mathematics), Conservation of mass

A fast fractional block-centered finite difference method for two-sided space-fractional diffusion equations on general nonuniform grids.

Authors: Kong, Meijie Fu, Hongfei

Source: Fractional Calculus & Applied Analysis. Dec2024, Vol. 27 Issue 6, p3446-3476. 31p.

Efficient High-Order Explicit Local Time-Stepping Schemes for Dual-Horizon Peridynamics.

Authors: Tian, Hao Wang, Xiaofang Liu, Chenguang et al.

Source: Journal of Scientific Computing; Jan2026, Vol. 106 Issue 1, p1-33, 33p

Fast ADI Finite Difference Method for Two‐Dimensional Space‐Fractional Diffusion Equations on Nonuniform Spatial Grids.

Authors: Kong, Meijie Fu, Hongfei

Source: Numerical Methods for Partial Differential Equations. Nov2025, Vol. 41 Issue 6, p1-19. 19p.

Subjects: Fractional differential equations, Boundary value problems, Iterative methods (Mathematics), Mathematical optimization, Grids (Cartography), Computer simulation

Energy Dissipation Law and Maximum Bound Principle-Preserving Linear BDF2 Schemes with Variable Steps for the Allen–Cahn Equation.

Authors: Zhang, Bingyin Fu, Hongfei Lan, Rihui et al.

Source: Journal of Scientific Computing. Nov2025, Vol. 105 Issue 2, p1-29. 29p.

An efficient two-grid high-order compact difference scheme with variable-step BDF2 method for the semilinear parabolic equation.

Authors: Zhang, Bingyin Fu, Hongfei

Source: ESAIM: Mathematical Modelling & Numerical Analysis (ESAIM: M2AN). Mar/Apr2024, Vol. 58 Issue 2, p421-455. 35p.

A decoupled linear, mass- and energy-conserving relaxation-type high-order compact finite difference scheme for the nonlinear Schrödinger equation.

Authors: Zhou, Wenrong Fu, Hongfei Xie, Shusen

Source: Applied Numerical Mathematics. Sep2025, Vol. 215, p59-89. 31p.

Subjects: Nonlinear Schrödinger equation, Finite difference method, Conservation of mass, Energy levels (Quantum mechanics), Energy conservation

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A High-Order Two-Grid Difference Method for Nonlinear Time-Fractional Biharmonic Problems and Its Unconditional α-Robust Error Estimates.

Authors: Fu, Hongfei Zhang, Bingyin Zheng, Xiangcheng

Source: Journal of Scientific Computing. Aug2023, Vol. 96 Issue 2, p1-34. 34p.

Two linearized second-order block-centered finite difference methods for nonlinear Sobolev equations.

Authors: Wang, Xiaoying Fu, Hongfei

Source: Computational & Applied Mathematics. Jul2023, Vol. 42 Issue 5, p1-24. 24p.

Efficient Laplace-Modified Galerkin Quadratic Spline Methods for General Parabolic Problems with Time-Dependent Variable Coefficients.

Authors: Fu, Yuhang Xie, Shusen Fu, Hongfei

Source: Journal of Scientific Computing; Jul2025, Vol. 104 Issue 1, p1-29, 29p

A novel efficient generalized energy-optimized exponential SAV scheme with variable-step BDFk method for gradient flows.

Authors: Zhang, Bingyin Zhou, Chengxi Fu, Hongfei

Source: Applied Numerical Mathematics; Apr2025, Vol. 210, p39-63, 25p

An Efficient QSC Approximation of Variable-Order Time-Fractional Mobile-Immobile Diffusion Equations with Variably Diffusive Coefficients.

Authors: Liu, Jun Fu, Hongfei

Source: Journal of Scientific Computing. Nov2022, Vol. 93 Issue 2, p1-27. 27p.

Efficient spatial second-/fourth-order finite difference ADI methods for multi-dimensional variable-order time-fractional diffusion equations.

Authors: Fu, Hongfei Zhu, Chen Liang, Xueting et al.

Source: Advances in Computational Mathematics; Aug2021, Vol. 47 Issue 4, p1-33, 33p

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High order numerical methods based on quadratic spline collocation method and averaged L1 scheme for the variable-order time fractional mobile/immobile diffusion equation.

Authors: Ye, Xiao Liu, Jun Zhang, Bingyin et al.

Source: Computers & Mathematics with Applications; Oct2024, Vol. 171, p82-99, 18p

An efficient quadratic finite volume method for variable coefficient Riesz space‐fractional diffusion equations.

Authors: Li, Fangli Fu, Hongfei Liu, Jun

Source: Mathematical Methods in the Applied Sciences. Mar2021, Vol. 44 Issue 4, p2934-2951. 18p.

Maximum-Norm Error Estimates of Fourth-Order Compact and ADI Compact Finite Difference Methods for Nonlinear Coupled Bacterial Systems.

Authors: Xu, Jie Xie, Shusen Fu, Hongfei

Source: Journal of Scientific Computing; Aug2024, Vol. 100 Issue 2, p1-39, 39p