Mrinal Mandal, Amir Asif's Continuous and discrete time signals and systems PDF

By Mrinal Mandal, Amir Asif

ISBN-10: 0521854555

ISBN-13: 9780521854559

This textbook provides an creation to the elemental ideas of continuous-time (CT) and discrete-time (DT) signs and structures, treating them individually in a pedagogical and self-contained demeanour. Emphasis is at the easy sign processing rules, with underlying recommendations illustrated utilizing useful examples from sign processing, multimedia communications, and bioinformatics. Following introductory chapters, the textual content is separated into components. half I covers the theories, concepts, and purposes of CT signs and structures and half II discusses those issues for DT, in order that the 2 might be taught independently or jointly. Accompanying the publication is a CD-ROM containing MATLAB code, audio clips, pictures, interactive courses, and sign animations. With over three hundred illustrations, 285 labored examples and 385 homework difficulties, this textbook is a perfect advent to the topic for undergraduates in electric and machine engineering. additional assets, together with strategies for teachers, can be found on-line at

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P1: RPU/XXX P2: RPU/XXX CUUK852-Mandal & Asif QC: RPU/XXX May 25, 2007 41 T1: RPU 18:7 1 Introduction to signals Substituting t by α/2 in Eq. 53), we obtain  α/2 + 1 −1 ≤ α/2 ≤ 0    1 0 ≤ α/2 ≤ 2 x(α/2) =  −α/2 + 3 2 ≤ α/2 ≤ 3   0 elsewhere. By changing the independent variable from α to t and simplifying, we obtain  t/2 + 1 −2 ≤ t ≤ 0    1 0≤t ≤4 x(t/2) =  −t/2 + 3 4 ≤t ≤6   0 elsewhere, which is plotted in Fig. 25(c). 5t) can also be obtained directly by expanding the waveform for x(t) by a factor of 2.

B) The signal z(t) is a periodic signal with fundamental period 8 and over one period is expressed as follows: z(t) = 5 −2 ≤ t ≤ 2 0 2 < |t| ≤ 4, with z(t + 8) = z(t). 5; 8 −2 |z(t)|2 dt = ∞. 5 < ∞), z(t) is a power signal. 5k 0 f [k] = k≥0 k < 0. Determine if the signal is a power or an energy signal. 582. 1 − e−1 Because E f is finite, the DT sequence f [k] is an energy signal. In computing E f , we make use of the geometric progression (GP) series to calculate the summation. 3. 8 Determine if the DT sequence g[k] = 3 cos(πk/10) is a power or an energy signal.

18(b). The height of the arrow corresponds to the area enclosed by the CT impulse function. e. δ(t) = δ(−t). (ii) Integrating a unit impulse function results in one, provided that the limits of integration enclose the origin of the impulse. Mathematically, T Aδ(t − t0 )dt = A 0 for −T < t0 < T elsewhere. 44) −T † The unit impulse function was introduced by Paul Adrien Maurice Dirac (1902–1984), a British electrical engineer turned theoretical physicist. 5e t (a) Fig. 18. Impulse function δ(t ).

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Continuous and discrete time signals and systems by Mrinal Mandal, Amir Asif

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