Probability, Random Variables, and Random Signal PrinciplesThere are now 134 examples and nearly 900 homework problems; and other topics expanded or added include discussion of probability as a relative frequency, permutations, combinations, transformations of random variables, ergodicity of random processes, laws of large numbers, estimation, various inequalities, properties of impulses, and chapter-end summaries. This new material will prove most useful for students concerned with modern digital systems."--BOOK JACKET. |
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Page 272
... response of a general linear system is completely deter- mined by its impulse response through ( 8.1-6 ) . Linear Time - Invariant Systems A general linear system is said to be also time - invariant if the form of its impulse response h ...
... response of a general linear system is completely deter- mined by its impulse response through ( 8.1-6 ) . Linear Time - Invariant Systems A general linear system is said to be also time - invariant if the form of its impulse response h ...
Page 310
... impulse responses and transfer functions are important . DT systems also have impulse responses and transfer ... response , denoted by h [ n ] and called the impulse response . Because of time invariance , a shifted impulse 8 [ nk ] ...
... impulse responses and transfer functions are important . DT systems also have impulse responses and transfer ... response , denoted by h [ n ] and called the impulse response . Because of time invariance , a shifted impulse 8 [ nk ] ...
Page 337
... impulse response h ( t ) = u ( t ) Wt sin ( wpt ) exp ( -Wt ) where wo is a constant . 8.2-24 . A random process X ( 1 ) is applied to a network with impulse response h ( t ) = u ( t ) t exp ( -bt ) where b > 0 is a constant . The cross ...
... impulse response h ( t ) = u ( t ) Wt sin ( wpt ) exp ( -Wt ) where wo is a constant . 8.2-24 . A random process X ( 1 ) is applied to a network with impulse response h ( t ) = u ( t ) t exp ( -bt ) where b > 0 is a constant . The cross ...
Contents
Venn Diagram Equality and Difference Union | 7 |
Joint Probability Conditional Probability Total | 18 |
The Random Variable | 107 |
Copyright | |
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Probability, Random Variables, and Random Signal Principles Peyton Z. Peebles No preview available - 2001 |
Common terms and phrases
amplitude applied assume autocorrelation function available power gain average power band-limited bandpass bandwidth CHAPTER characteristic function cos(wpt covariance cross-correlation cross-correlation function cross-power defined denoted discrete random variables discrete-time DT system ergodic event example expected value Fourier transform frequency fx(x fy(y gaussian random variables given impulse response independent random variables integral joint density function jointly wide-sense stationary k₁ Linear Systems lowpass mean value Multiple Random Variables noise figure noise power noise temperature Peebles power density spectrum power spectrum Problem properties random process random process X(t Random Signal Principles random variables X1 real constants resistor Rxy(t Ryy(t sample function sample space sequence signal x(t spectral stationary process statistically independent statistically independent random Systems with Random t₁ transfer function uncorrelated variance voltage W₁ W₂ waveform white noise wide-sense stationary X₁ xx(w Y₁ Y₂ zero zero-mean