Local convergence of waveform relaxation method
β Scribed by Kiichi Urahama
- Book ID
- 112075644
- Publisher
- John Wiley and Sons
- Year
- 1988
- Tongue
- English
- Weight
- 511 KB
- Volume
- 71
- Category
- Article
- ISSN
- 8756-6621
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π SIMILAR VOLUMES
The discrete-time relaxation methods based on Volterra-Runge-Kutta methods for solving large system of second-kind Volterra integral equations are proposed. Convergence of the discrete-time iteration process with particular attention to parallel methods is investigated.
In this paper, the problems of convergence and superlinear convergence of continuous-time waveform relaxation method applied to Volterra type systems of neutral functional-differential equations are discussed. Under a Lipschitz condition with time-and delaydependent right-hand side imposed on the so
For linear constant-coefficient differential-algebraic equations, we study the waveform relaxation methods without demanding the boundedness of the solutions based on infinite time interval. In particular, we derive explicit expression and obtain asymptotic convergence rate of this class of iteratio