Artikel
Open Access
Accuracy Estimates of Difference Schemes for Quasi-linear Parabolic Equations Taking into Account the Initial-boundary Effect
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V. L. Makarov
Veröffentlicht/Copyright:
1. Januar 2003
Received: 2002-11-29
Revised: 2003-05-20
Accepted: 2003-06-21
Published Online: 2003
Published in Print: 2003
© Institute of Mathematics, NAS of Belarus
Artikel in diesem Heft
- Parametrized Newton’s Iteration for Computing an Eigenpair of a Real Symmetric Matrix in an Interval
- On Fast Domain Decomposition Solving Procedures for hp-Discretizations of 3-D Elliptic Problems
- Solution of Some Differential Equations of Quantum Physics by the Numerical Functional Integration Method
- Accuracy Estimates of Difference Schemes for Quasi-linear Parabolic Equations Taking into Account the Initial-boundary Effect
- A Priori Error Analysis for the hp-Version of the Discontinuous Galerkin Finite Element Method for the Biharmonic Equation
- Transformation of Chebyshev–Bernstein Polynomial Basis
- A Highly Accurate Modified Method of Characteristics for Convection–dominated Flow Problems
- Solution of Linear Equation Systems with a Dominant Skew-symmetric Part Using the Product Triangular Iterative Method
Schlagwörter für diesen Artikel
difference scheme;
accuracy estimates;
initial–boundary problems;
parabolic–type equation;
approximation
Creative Commons
BY-NC-ND 4.0
Artikel in diesem Heft
- Parametrized Newton’s Iteration for Computing an Eigenpair of a Real Symmetric Matrix in an Interval
- On Fast Domain Decomposition Solving Procedures for hp-Discretizations of 3-D Elliptic Problems
- Solution of Some Differential Equations of Quantum Physics by the Numerical Functional Integration Method
- Accuracy Estimates of Difference Schemes for Quasi-linear Parabolic Equations Taking into Account the Initial-boundary Effect
- A Priori Error Analysis for the hp-Version of the Discontinuous Galerkin Finite Element Method for the Biharmonic Equation
- Transformation of Chebyshev–Bernstein Polynomial Basis
- A Highly Accurate Modified Method of Characteristics for Convection–dominated Flow Problems
- Solution of Linear Equation Systems with a Dominant Skew-symmetric Part Using the Product Triangular Iterative Method
