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The Reconstruction of Analog Signals from the Sign of Their Noisy Samples

机译:从噪声样本的符号重构模拟信号

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The reconstruction of continuous-time signals s(t) from the sign of their (deliberately) contaminated samples is considered. Sequential, generally nonlinear estimates of s(t) are established and their performance is studied; error bounds and convergence rates are derived. The signal s(t) need not be bandlimited. The convergence rates obtained here are faster than those obtained in (4) for nonsequential estimates. The degradation in the reconstruction of the signal, due to transmission over an arbitrary noisy channel, is also investigated and bounds on the additional error are obtained. (Author)

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