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Signals, Systems and Inference, Chapter 9 Random Processes信号,系统和推理,9章随机过程
C H A P T E R 9
Random Processes
INTRODUCTION
Much of your background in signals and systems is assumed to have focused on the
effect of LTI systems on deterministic signals, developing tools for analyzing this
class of signals and systems, and using what you learned in order to understand
applications in communication (e.g., AM and FM modulation), control (e.g., sta
bility of feedback systems), and signal processing (e.g., filtering). It is important to
develop a comparable understanding and associated tools for treating the effect of
LTI systems on signals modeled as the outcome of probabilistic experiments, i.e.,
a class of signals referred to as random signals (alternatively referred to as random
processes or stochastic processes). Such signals play a central role in signal and
system design and analysis, and throughout the remainder of this text. In this
chapter we define random processes via the associated ensemble of signals, and be
gin to explore their properties. In successive chapters we use random processes as
models for random or uncertain signals that arise in communication, control and
signal processing applications.
9.1 DEFINITION AND EXAMPLES OF A RANDOM PROCESS
In Section 7.3 we defined a random variable X as a function that maps each outcome
of a probabilistic experiment to a real number. In a similar manner, a real-valued
CT or DT random process, X (t) or X [n] respectively, is a function that maps
each outcome of a probabilistic experiment to a real CT or DT signal respectively,
termed the realization of the random process in that experiment. For any fixed
time instant t = t or n = n , the quantities X (t ) and X [n ] are just random
0
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