Signals and systems / Simon Haykin, Barry Van Veen.

By: Haykin, Simon SContributor(s): Van Veen, BarryPublisher: New York : Wiley, c 2003Edition: 2nd EditionDescription: xviii,802 p. : ill (some col.) ; 27 cmISBN: 9812530568 (cloth : alk. paper)Subject(s): Linear time invariant systems | System analysis | Telecommunication Engineering | Telecommunication systemsDDC classification: 621.3822,HAY Online resources: Publisher description | Table of Contents
Contents:
Introduction (Page-1), Time-Domain Representations of Linear Time-Invariant Systems (Page-97), Fourier R Epresentations of Signals and Linear Time-Invariant Systems (Page-195), Applications of Fourier Representations to Mixed Signal Classes (Page-341), Application to Communication Systems (Page-425), Representing Signals by using Continuous-Time Complex Exponentials: The Laplace Transform(Page-482), Representing Signals by using Discrete-Time Complex Exponentials: The Z-Transform (Page-553), Application to Filters and Equalizers(Page-614), Application to Linear Feedback Systems (Page-663), Epilogue (Page-737).
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Item type Current location Home library Shelving location Call number URL Status Notes Date due Barcode Item holds
Book Book Military College of Signals (MCS)
Military College of Signals (MCS)
General Stacks 621.3822,HAY (Browse shelf) Available Almirah No.36, Shelf No.3 MCS32829
Book Book Military College of Signals (MCS)
Military College of Signals (MCS)
General Stacks 621.3822,HAY (Browse shelf) Available Almirah No.36, Shelf No.3 MCS32830
Book Book Military College of Signals (MCS)
Military College of Signals (MCS)
General Stacks 621.3822,HAY (Browse shelf) Link to resource Checked out to Prof Dr. Abdul Ghafoor (34201-7632606-3) Almirah No.36, Shelf No.3 05/28/2025 MCS31254
Total holds: 0

Introduction (Page-1), Time-Domain Representations of Linear Time-Invariant Systems (Page-97), Fourier R Epresentations of Signals and Linear Time-Invariant Systems (Page-195), Applications of Fourier Representations to Mixed Signal Classes (Page-341), Application to Communication Systems (Page-425), Representing Signals by using Continuous-Time Complex Exponentials: The Laplace Transform(Page-482), Representing Signals by using Discrete-Time Complex Exponentials: The Z-Transform (Page-553), Application to Filters and Equalizers(Page-614), Application to Linear Feedback Systems (Page-663), Epilogue (Page-737).

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