**Signal Processing for Communications**

by Paolo Prandoni, Martin Vetterli

**Publisher**: EFPL Press 2008**ISBN/ASIN**: 1420070460**ISBN-13**: 9781420070460**Number of pages**: 388

**Description**:

Taking a novel, less classical approach to the subject, the authors have written this book with the conviction that signal processing should be fun. Their treatment is less focused on the mathematics and more on the conceptual aspects, allowing students to think about the subject at a higher conceptual level, thus building the foundations for more advanced topics and helping students solve real-world problems.

Download or read it online for free here:

**Download link**

(4MB, PDF)

## Similar books

**An Introduction to Statistical Signal Processing**

by

**R. M. Gray, L. D. Davisson**-

**Cambridge University Press**

The book covers basic probability, random objects, expectation, second order moment theory with examples of the random process models and their basic properties, specific applications for communication, estimation, detection, modulation.

(

**22958**views)

**Bayesian Methods in the Search for MH370**

by

**Samuel Davey, et al.**-

**Springer**

This book demonstrates how nonlinear/non-Gaussian Bayesian time series estimation methods were used to produce a probability distribution of potential MH370 flight paths. The probability distribution was used to define the search zone in the Ocean.

(

**4105**views)

**Optimum Signal Processing**

by

**Sophocles J. Orfanidis**

In this edition the emphasis is on real-time adaptive signal processing, eigenvector methods of spectrum estimation, and parallel processor implementations of optimum filtering and prediction algorithms, and including several new developments.

(

**11770**views)

**The Fourier Transform and its Applications**

by

**Brad Osgood**-

**Stanford University**

This text is appropriate for science and engineering students. Topics include: Periodicity and Fourier series; The Fourier transform and its basic properties; Convolution and its applications; Distributions and their Fourier transforms; etc.

(

**16030**views)