Probability, Random Variables, and Random Signal PrinciplesToday, any well-designed electrical engineering curriculum must train engineers to account for noise and random signals in systems. The best approach is to emphasize fundamental principles since systems can vary greatly. Professor Peebles's book specifically has this emphasis, offering clear and concise coverage of the theories of probability, random variables, and random signals, including the response of linear networks to random waveforms. By careful organization, the book allows learning to flow naturally from the most elementary to the most advanced subjects. Time domain descriptions of the concepts are first introduced, followed by a thorough description of random signals using frequency domain. Practical applications are not forgotten, and the book includes discussions of practical noises (noise figures and noise temperatures) and an entire special chapter on applications of the theory. Another chapter is devoted to optimum networks when noise is present (matched filters and Wiener filters). This third edition differs from earlier editions mainly in making the book more useful for classroom use. Beside the addition of new topics (Poisson random processes, measurement of power spectra, and computer generation of random variables), the main change involves adding many new end-of-chapter exercises (180 were added for a total of over 800 exercises). The new exercises are all clearly identified for instructors who have used the previous edition. |
From inside the book
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Page 242
Peyton Z. Peebles. 8-10 Find the transfer function of the network of Figure P8-9 by use of ( 8.1-13 ) . 8-11 By using ( 8.1-13 ) , find the transfer function of the network illustrated in Figure P8-11 . Assume that no loading is present ...
Peyton Z. Peebles. 8-10 Find the transfer function of the network of Figure P8-9 by use of ( 8.1-13 ) . 8-11 By using ( 8.1-13 ) , find the transfer function of the network illustrated in Figure P8-11 . Assume that no loading is present ...
Page 345
... function , 59 , 336 Laplace transform , 173 Leibniz , Gottfried Wilhelm von , 76n . Leibniz's rule , 76 Likelihood ... transfer function , 208 white noise evaluation of , 214-215 Liquid helium , 200 Log - normal density function , 62 ...
... function , 59 , 336 Laplace transform , 173 Leibniz , Gottfried Wilhelm von , 76n . Leibniz's rule , 76 Likelihood ... transfer function , 208 white noise evaluation of , 214-215 Liquid helium , 200 Log - normal density function , 62 ...
Page 349
... function of , 102-105 distribution function of , 102-105 mean of , 118 variance of , 122 System noise temperature ... Transfer function : open - loop , 285 of phase - locked loop , 290–292 of system , 208 , 215 Transformation of random ...
... function of , 102-105 distribution function of , 102-105 mean of , 118 variance of , 122 System noise temperature ... Transfer function : open - loop , 285 of phase - locked loop , 290–292 of system , 208 , 215 Transformation of random ...
Other editions - View all
Probability, Random Variables, and Random Signal Principles Peyton Z. Peebles,Bertram Emil Shi No preview available - 2015 |
Common terms and phrases
Advanced Book Program applied assumed autocorrelation function available power gain average power B₁ B₂ bandpass bandwidth characteristic function conditional density correlation covariance cross-correlation cross-correlation function denoted discrete random variable distribution function Example expected value Find and sketch find the probability Fourier transform frequency Fx(x fy(y gaussian random variable given illustrate impulse response integral joint density function jointly wide-sense stationary lowpass matched filter mean value noise figure noise power noise temperature output noise power Peebles power density spectrum power spectrum Problem properties random process X(t random signal random vari real constants real number resistor Rxx(t Rxy(t Ryy(t S₁ sample function sample space shown in Figure signal x(t SNN(W stationary process statistically independent Sxx(w Sxy(w t₁ t₂ transfer function uncorrelated variance voltage W₁ waveform white noise wide-sense stationary X₁ Y₁ Y₂ zero-mean