A Jacobi Waveform Relaxation Method for ODEs
A Jacobi waveform relaxation (WR) method for solving initial value problems for ordinary differential equations (ODEs) is presented. In each window the method uses a technique called dynamic fitting and a pair of continuous Runge--Kutta (RK) formulas to produce the initial waveform, after which a fi...
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| Vydané v: | SIAM journal on scientific computing Ročník 20; číslo 2; s. 534 - 552 |
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| Hlavní autori: | , |
| Médium: | Journal Article |
| Jazyk: | English |
| Vydavateľské údaje: |
Philadelphia
Society for Industrial and Applied Mathematics
1998
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| ISSN: | 1064-8275, 1095-7197 |
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| Abstract | A Jacobi waveform relaxation (WR) method for solving initial value problems for ordinary differential equations (ODEs) is presented. In each window the method uses a technique called dynamic fitting and a pair of continuous Runge--Kutta (RK) formulas to produce the initial waveform, after which a fixed number of waveform iterates are computed. The reliability and efficacy of the method are demonstrated numerically by applying it to qualitatively different problems for linear tridiagonal ODEs. |
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| AbstractList | A Jacobi waveform relaxation (WR) method for solving initial value problems for ordinary differential equations (ODEs) is presented. In each window the method uses a technique called dynamic fitting and a pair of continuous Runge-Kutta (RK) formulas to produce the initial waveform, after which a fixed number of waveform interates are computed. The reliability and efficacy of the method are demonstrated numerically by applying it to qualitatively different problems for linear tridiagonal ODEs. A Jacobi waveform relaxation (WR) method for solving initial value problems for ordinary differential equations (ODEs) is presented. In each window the method uses a technique called dynamic fitting and a pair of continuous Runge--Kutta (RK) formulas to produce the initial waveform, after which a fixed number of waveform iterates are computed. The reliability and efficacy of the method are demonstrated numerically by applying it to qualitatively different problems for linear tridiagonal ODEs. |
| Author | Sand, J. Burrage, K. |
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| Cites_doi | 10.1137/0908046 10.1137/0916066 10.1137/S106482759528778X 10.1007/BF01396228 10.1007/BF01737168 10.1137/0732002 10.1007/BF01952687 10.1093/oso/9780198534327.001.0001 10.1109/TCAD.1982.1270004 10.1016/0168-9274(95)00052-V 10.1007/BF01994887 10.1007/BF01934186 10.1007/BF01934922 10.1137/0916004 |
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