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Globally stable, highly parallelizable fast transient circuit simulation via faber series

机译:通过faber系列进行全局稳定,高度可并行化的快速瞬态电路仿真

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Time-domain circuit simulation based on matrix exponential has attracted renewed interested, owing to its explicit nature and global stability that enable millionth-order circuit simulation. The matrix exponential is commonly computed by Krylov subspace methods, which become inefficient when the circuit is stiff, namely, when the time constants of the circuit differ by several orders. In this paper, we utilize the truncated Faber Series for accurate evaluation of the matrix exponential even under a highly stiff system matrix arising from practical circuits. Experiments have shown that the proposed approach is globally stable, highly accurate and parallelizable, and avoids excessive memory storage demanded by Krylov subspace methods.
机译:基于矩阵指数的时域电路仿真,由于其显着的性质和全局稳定性可以实现百万阶电路仿真,因此引起了新的兴趣。矩阵指数通常由Krylov子空间方法计算,当电路变硬时,即电路的时间常数相差几个数量级时,矩阵指数将变得无效。在本文中,我们利用截断的Faber级数来精确评估矩阵指数,即使在由实际电路产生的高度刚性系统矩阵下也是如此。实验表明,该方法具有全局稳定性,高度准确性和可并行性,并且避免了Krylov子空间方法所需的过多内存存储。

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