Fully discretized methods based on boundary value methods for solving diffusion equations
From MaRDI portal
Publication:2073125
DOI10.1016/j.amc.2021.126848OpenAlexW4200548552MaRDI QIDQ2073125
Xingzhou Jiang, Jingjun Zhao, Yang Xu
Publication date: 27 January 2022
Published in: Applied Mathematics and Computation (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.amc.2021.126848
Cites Work
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- BS2 methods for semi-linear second order boundary value problems
- Delay-dependent stability analysis of symmetric boundary value methods for linear delay integro-differential equations
- Boundary value methods for Volterra integral and integro-differential equations
- Computation of consistent initial values for properly stated index 3 DAEs
- Delay-dependent stability of symmetric schemes in boundary value methods for DDEs
- An algorithm for the computation of consistent initial values for differential-algebraic equations
- Boundary value methods for the solution of differential-algebraic equations
- Block boundary value methods for linear Hamiltonian systems
- High-order transverse schemes for the numerical solution of PDEs
- New higher-order compact finite difference schemes for 1D heat conduction equations
- Counterexamples to a stability barrier
- Convergence and stability of boundary value methods for ordinary differential equations
- Boundary value methods: The third way between linear multistep and Runge-Kutta methods
- An analysis of delay-dependent stability of symmetric boundary value methods for the linear neutral delay integro-differential equations with four parameters
- A class of compact boundary value methods applied to semi-linear reaction-diffusion equations
- Delay-dependent stability of symmetric boundary value methods for second order delay differential equations with three parameters
- Convergence and Stability of Multistep Methods Solving Nonlinear Initial Value Problems
- A high-order finite difference method for 1D nonhomogeneous heat equations
- Compact difference schemes for heat equation with Neumann boundary conditions
- Order Stars, Approximations and Finite Differences. III Finite Differences for $u_t = \omega u_{xx} $
- A high-order compact boundary value method for solving one-dimensional heat equations
- Numerical Solution of Partial Differential Equations
- B‐Spline Linear Multistep Methods and their Continuous Extensions
- A Generalization of a Theorem of Bôcher
- On the Location of Zeros of Certain Classes of Polynomials with Applications to Numerical Analysis
