Publications

Simple quantization 1 - 3 has been and continues to be a popular method of digitizing analog signals.

The problem of optimum reception of binary Gaussian signals is to specify, in terms of the received waveform, a scheme for deciding between two alternative covariance functions with minimum error p

Suppose the received waveform x(t) observed during the interval 0 ^ t ^ 1 is the sample function of a Gaussian process, whose mean and covariance functions are either mo(t) and ro(s,t) or mi{t) and

Optimum Reception of Digital Data Signals in the Presence of Timing-Phase Hits By D. D. FALCONER and R. D.

Before we formulate the general problem of optimum reception of M-ary signals in noise, let us review a simplified version of the classical problem: optimum reception of M-ary sure signals in Gauss

As is well known, multimode optical-fiber waveguides with graded refractive-index profiles can have appreciably lower mode dispersion than fibers with a step index profile for the same modal conten

H E R E is very little published data in regard to the change in reverberation time with frequency in auditoriums which a r c considered near ideal.

The segments in a solution describe the beam positions and widths, projected on one side of the wafer, and the given intervals correspond to particularly sensitive regions on the layout mask, each

In this paper, we consider optimum space-time equalizers with unknown dispersive interference, consisting of a linear equalizer that both spatially and temporally whitens the interference and noise

We consider a noisy, random, baseband pulse train, b(t) = Z anx{t - nT) -f n(t), (1) where x it) is the channel (or channel front-end filter) impulse response and the a n are independent binary dat