Article
Open Access
A New Estimate of the Sing Method for Linear Parabolic Problems Including the Initial Point
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Ivan Gavrilyuk
Published/Copyright:
January 1, 2004
Received: 2004-04-16
Revised: 2004-15-16
Accepted: 2004-06-21
Published Online: 2004
Published in Print: 2004
© Institute of Mathematics, NAS of Belarus
Articles in the same Issue
- On Modeling and Simulation of Different Regimes for Liquid Polymer Moulding
- A New Estimate of the Sing Method for Linear Parabolic Problems Including the Initial Point
- Iterative Solutions of a Mixed Hybrid Finite Element Scheme for the Signorini Problem
- Global and Asymptotic Stability of Operator-Difference Schemes
- Jacobi-Bernstein Basis Transformation
- Numerical Study of Steady Flow Past a Sphere in an Aligned Magnetic Field
- A Discreate Calculus with Applications of High-Order Discretizations to Boundary-Value Problems
Keywords for this article
first order differential equations with operator coefficients in Banach space;
initial value problem;
strongly positive operators;
strongly P-positive operators;
Sinc methods;
exponentially convergent discretizations
Creative Commons
BY-NC-ND 4.0
Articles in the same Issue
- On Modeling and Simulation of Different Regimes for Liquid Polymer Moulding
- A New Estimate of the Sing Method for Linear Parabolic Problems Including the Initial Point
- Iterative Solutions of a Mixed Hybrid Finite Element Scheme for the Signorini Problem
- Global and Asymptotic Stability of Operator-Difference Schemes
- Jacobi-Bernstein Basis Transformation
- Numerical Study of Steady Flow Past a Sphere in an Aligned Magnetic Field
- A Discreate Calculus with Applications of High-Order Discretizations to Boundary-Value Problems
