1991
DOI: 10.1109/59.76717
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A pipelined-in-time parallel algorithm for transient stability analysis (power systems)

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Cited by 42 publications
(14 citation statements)
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“…However, the main advantage offered by the MDA is that other parallelizable methods proposed in the literature can also be used inside the MDA to employ more processors. The MDA decomposes original nonlinear DAEs into three linear DAEs, which opens the possibility to use waveform relaxation techniques [36] and parallel-in-time methods [26]. Moreover, since a system of linear equations is solved in each integration step, available parallel-in-space techniques such as Gauss-Jacobi [25], SOR [24], and network partitioning techniques [37] can be used as well.…”
Section: Parallel Multi-decomposition Approachmentioning
confidence: 99%
“…However, the main advantage offered by the MDA is that other parallelizable methods proposed in the literature can also be used inside the MDA to employ more processors. The MDA decomposes original nonlinear DAEs into three linear DAEs, which opens the possibility to use waveform relaxation techniques [36] and parallel-in-time methods [26]. Moreover, since a system of linear equations is solved in each integration step, available parallel-in-space techniques such as Gauss-Jacobi [25], SOR [24], and network partitioning techniques [37] can be used as well.…”
Section: Parallel Multi-decomposition Approachmentioning
confidence: 99%
“…Despite the sequential nature of the initial value problem which derives from the discretization of differential equations, parallel-intime approaches have been proposed for parallel processor implementation. The idea of exploiting the parallelism-in-time in power system applications was first proposed in [21], [22] to concurrently find the solution for multiple time-steps. In this method the simulation time is divided into a series of blocks that contain a number of steps which lead to the solution of the system.…”
Section: B Application Of Parallel Processingmentioning
confidence: 99%
“…Two well-known types of relaxation decomposition are the Gauss-Seidel and Gauss-Jacobi methods [17]. The application of this approach for nonlinear algebraic equations can be found in [18] and [19]. Relaxation can be used at the level of differential equations as well.…”
Section: B Solution Of Large-scale Systemsmentioning
confidence: 99%
“…According to this formulation the vector of state variables in (1) and (2) of the synchronous generator is (19) …”
mentioning
confidence: 99%