Abstract
The problem of estimating a weighted average of a random process from noisy observations at a finite number of sampling points is considered. The performance of sampling designs with optimal or suboptimal, but easily computable, estimator coefficients is studied. Several examples and special cases are studied including additive independent noise, nonlinear distortion with noise, and quantization noise. © 1988 IEEE
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CITATION STYLE
Bucklew, J. A., & Cambanis, S. (1988). Estimating Random Integrals from Noisy Observations: Sampling Designs and Their Performance. IEEE Transactions on Information Theory, 34(1), 111–127. https://doi.org/10.1109/18.2609
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