Download e-book for kindle: An Introduction to Statistical Signal Processing by Robert M. Gray

By Robert M. Gray

ISBN-10: 0521838606

ISBN-13: 9780521838603

This quantity describes the basic instruments and strategies of statistical sign processing. At each degree, theoretical rules are associated with particular purposes in communications and sign processing. The e-book starts with an outline of simple chance, random gadgets, expectation, and second-order second idea, via a wide selection of examples of the preferred random approach versions and their simple makes use of and homes. particular purposes to the research of random indications and structures for speaking, estimating, detecting, modulating, and different processing of indications are interspersed during the textual content.

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By Robert M. Gray

ISBN-10: 0521838606

ISBN-13: 9780521838603

This quantity describes the basic instruments and strategies of statistical sign processing. At each degree, theoretical rules are associated with particular purposes in communications and sign processing. The e-book starts with an outline of simple chance, random gadgets, expectation, and second-order second idea, via a wide selection of examples of the preferred random approach versions and their simple makes use of and homes. particular purposes to the research of random indications and structures for speaking, estimating, detecting, modulating, and different processing of indications are interspersed during the textual content.

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Extra resources for An Introduction to Statistical Signal Processing

Example text

Second, it provides an example of a derived distribution: given a probability space described by Ω and P and a function (random variable) q defined on this space, we have derived a new probability space describing the outputs of the function with sample space Ωq and probability measure Pq . Third, it is an example of a common phenomenon that quite different models can result in identical sample spaces and probability measures. Here the coin flip could be modeled in a directly given fashion by just describing the sample space and the probability measure, or it could be modeled in an indirect fashion as a function (signal processing, random variable) on another experiment.

In two dimensions for a circle of radius one we require that x20 ≤ 1 − x21 . 3. In general we can express finite-dimensional rectangles as intersections of one-dimensional events as follows K−1 {{xt ; t ∈ I} : xki ∈ Fki ; i = 0, 1, . . 3 Probability spaces 41 dimensional events. Since F I is a sigma-field and since it contains the onedimensional events, it must contain such finite intersections, and hence it must contain such finite-dimensional events. By concentrating on events that can be represented as the finite intersection of one-dimensional events we do not mean to imply that all events in the product event space can be represented in this fashion – the event space will also contain all possible limits of finite unions of such rectangles, complements of such sets, and so on.

These considerations motivate the following general definition. Given a sample space Ω (such as the real line ℜ) and an arbitrary class G of subsets of Ω – usually the class of all open intervals of the form (a, b) when Ω = ℜ – define σ(G), the sigma-field generated by the class G, to be the smallest sigma-field containing all of the sets in G, where by “smallest” we mean that if F is any sigma-field and it contains G, then it contains σ(G). g. ) For example, as noted before, we might require that a sigma-field of the real line contain all intervals; then it would also have to contain at least all complements of intervals and all countable unions and intersections of intervals and all countable complements, unions, and intersections of these results, ad infinitum.

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An Introduction to Statistical Signal Processing by Robert M. Gray


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