稀疏脉冲序列估计的快速预测误差检测器

G. Giannakis, J. Mendel, Xiaofeng Zhao
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引用次数: 14

摘要

基于极大似然原理,我们开发了一种局部最优方法来检测序列中峰值的位置和估计峰值的幅度,该序列被认为是已知ARMA模型的随机输入。稀疏尖峰序列采用伯努利-高斯积模型,可用数据由单个、有噪声的输出记录组成。通过采用预测误差公式,我们的迭代算法保证了用于组合估计/检测问题的唯一似然函数的增加。使用卡尔曼平滑技术进行幅度估计,并以两种方式进行事件检测,作为事件加法器和事件去除器。综合示例验证了我们的算法是自初始化的、一致的和快速的。
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A fast prediction-error detector for estimating sparse-spike sequences
Based on the Maximum-Likelihood principle, we develop a locally optimal method for detecting the location and estimating the amplitude of spikes in a sequence, which are considered the random input of a known ARMA model. A Bernoulli-Gaussian product model is adopted for the sparse-spike sequence, and the available data consist of a single, noisy, output record. By employing a Prediction-Error formulation our iterative algorithm guarantees the increase of a unique likelihood function used for the combined estimation/detection problem. Amplitude estimation is carried out with Kalman smoothing techniques, and event detection is performed in two ways, as an event adder and as an event remover. Synthetic examples verify that our algorithm is self-initialized, consistent, and fast.
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A high resolution data-adaptive time-frequency representation A fast prediction-error detector for estimating sparse-spike sequences Some applications of mathematical morphology to range imagery Parameter estimation using the autocorrelation of the discrete Fourier transform Array signal processing with interconnected Neuron-like elements
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