Probability, Random Variables, and Random Processes: Theory and Signal Processing Applications
by John J. Shynk
INDEX
μ-law quantizer
F-distribution
z-transform
z-plane
unit circle
and power spectral density (PSD)
bilateral
Cauchy residue theorem
inverse
mapping from s-domain
Parseval’s theorem
partial fraction expansion (PFE)
poles and zeros
region of convergence (ROC)
table of properties
table of transform pairs
unilateral
adaptive beamformer
adaptive filtering
algorithm iteration number
infinite-impulse response (IIR)
bias of equation-error
equation-error formulation
local minima
output-error formulation
least mean-square (LMS) algorithm
least-mean-fourth (LMF) algorithm
Newton’s method (NM)
perceptron
performance surface
contours of constant mean-square error (MSE)
stability bounds
steepest descent (SD)
step-size parameter
time constant
additive white Gaussian noise (AWGN) channel
and capacity
alphabet of outcomes
antenna array
angle of arrival (AOA)
calibrated
constant modulus (CM)
direction finding (DF)
direction vectors
source signals
uniform linear (ULA)
Apéry’s constant
arcsine distribution
atoms
autocorrelation
function
time average
matrix
eigenfunctions
eigenstructure
Hessian
properties
singular
autocovariance
function
matrix
autoregressive (AR) model
autoregressive moving-average (ARMA) model
axioms of probability
bandwidth
half-power (3-dB)
noise-equivalent (NE)
root-mean-square (RMS)
Bartlett window
basis functions
Basu’s theorem
Bayes’ formula (rule)
beamformer
adaptive
constant modulus (CM) array
multistage
output signal-to-noise ratio (SNR)
shift factors
signal canceller ...
Become an O’Reilly member and get unlimited access to this title plus top books and audiobooks from O’Reilly and nearly 200 top publishers, thousands of courses curated by job role, 150+ live events each month,
and much more.
Read now
Unlock full access