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Mathematical Methods and Algorithms for Signal Processing tackles the challenge of providing readers and practitioners with the broad tools of mathematics employed in modern signal processing. Building from an assumed background in signals and stochastic processes, the book provides a solid foundation in analysis, linear algebra, optimization, and statistical signal processing. FEATURES/BENEFITS *Many MATLAB algorithms and examples. *Allow the reader to understand more deeply by seeing the implementation and to learn by doing. *A strong foundation which motivates the development of advanced concepts, removing the mysteries frequently encountered by users–Geometric insight is presented wherever possible. *Readers develop maturity to read literature, and develop confidence in their abilities. Ex. Ch. 2, 3 *Solid introduction to wavelets in the context of vector spaces–Including transform algorithms and basic theory. *Presents this important and modern topic in a context that should help the readers understanding. Ex. Ch. 3 *Interesting modern topics not available in many other signal processing texts–Such as the EM algorithm, blind source separation, projection on convex sets, etc., in addition to many more conventional topics such as spectrum estimation, adaptive filtering, etc. *Motivate reader interest by presenting the field as dynamic, with an enormous number of useful applications. *Review of many signal models, in time domain, frequency domain, and state space domain, showing relationships between them, and issues related to their applications. *Readers can learn to move among the various forms, and understand how they relate. Also, come to understand the importance of a good signal model in approaching new problems. Ex. Ch. 1 *Presents path algorithms (dynamic programming and Viterbi) with many applications. *Coverage of detection and estimation theory. *Learning to employ the tools they have gained in the first part, overcoming some of the algebraic difficulties frequently encountered in this area. Ex. Ch. 10 *More than one approach to some problems. *In QR factorization and the Kalman filter, for example, multiple approaches are presented so the reader can gain insight and approach the realization that there is more than one way to solve the most interesting problems. Ex. Ch. 5, 14
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Mathematical Methods and Algorithms for Signal Processing tackles the challenge of providing readers and practitioners with the broad tools of mathematics employed in modern signal processing. Building from an assumed background in signals and stochastic processes, the book provides a solid foundation in analysis, linear algebra, optimization, and statistical signal processing. FEATURES/BENEFITS *Many MATLAB algorithms and examples. *Allow the reader to understand more deeply by seeing the implementation and to learn by doing. *A strong foundation which motivates the development of advanced concepts, removing the mysteries frequently encountered by users–Geometric insight is presented wherever possible. *Readers develop maturity to read literature, and develop confidence in their abilities. Ex. Ch. 2, 3 *Solid introduction to wavelets in the context of vector spaces–Including transform algorithms and basic theory. *Presents this important and modern topic in a context that should help the readers understanding. Ex. Ch. 3 *Interesting modern topics not available in many other signal processing texts–Such as the EM algorithm, blind source separation, projection on convex sets, etc., in addition to many more conventional topics such as spectrum estimation, adaptive filtering, etc. *Motivate reader interest by presenting the field as dynamic, with an enormous number of useful applications. *Review of many signal models, in time domain, frequency domain, and state space domain, showing relationships between them, and issues related to their applications. *Readers can learn to move among the various forms, and understand how they relate. Also, come to understand the importance of a good signal model in approaching new problems. Ex. Ch. 1 *Presents path algorithms (dynamic programming and Viterbi) with many applications. *Coverage of detection and estimation theory. *Learning to employ the tools they have gained in the first part, overcoming some of the algebraic difficulties frequently encountered in this area. Ex. Ch. 10 *More than one approach to some problems. *In QR factorization and the Kalman filter, for example, multiple approaches are presented so the reader can gain insight and approach the realization that there is more than one way to solve the most interesting problems. Ex. Ch. 5, 14