| 引用本文: | 贾沛璋.非最小相位AR模型的Lp反褶积[J].控制理论与应用,1990,7(3):97~101.[点击复制] |
| Jia Peizhang.Lp Deconvolution for Non-minimum Phase AR System[J].Control Theory and Technology,1990,7(3):97~101.[点击复制] |
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| 非最小相位AR模型的Lp反褶积 |
| Lp Deconvolution for Non-minimum Phase AR System |
| 摘要点击 1504 全文点击 460 投稿时间：1989-03-27 修订日期：1989-09-12 |
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| DOI编号 |
| 1990,7(3):97-101 |
| 中文关键词 反褶积 非最小相位 自回归模型 |
| 英文关键词 deconvolution non-minimum phase parameters estimate |
| 基金项目 |
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| 中文摘要 |
| 本文讨论Yn=hn*Xn为AR(q)模型，输入{Xn}为零均值独立同分布平稳序列，脉冲相应{hn}为非最小相位的线性系统，如何由输出{Yn}的样本序列y1, y2, …, yn估计系统的自回归系数a0, a1, …, aq的反褶积问题，提出Lp(1 |
| 英文摘要 |
| In this paper we discuss a category of linear system: yn=hn*Xn, which is of AR(q) model, its input {Xn} is independent and identically distributed Stationary variable with zero expectation, its pulse response {hn} is of non-minimum phase. Now the deconvolution problem is how to estimate auto-regressive coefficients a0, a1, …, aq of the system based on sample series y1, y2, …, yn of output {Yn}. The author presents Lp(1 |
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