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EC6303 Signals and Systems Notes Regulation 2013 Anna University

EC6303 Signals and Systems Notes

EC6303 Signals and Systems Notes Regulation 2013 Anna University free download. Signals and Systems EC6303 Notes pdf free download.

OUTCOMES: EC6303 Signals and Systems Notes

Upon the completion of the course, students will be able to: Analyze the properties of signals & systems Apply Laplace transform, Fourier transform, Z transform and DTFT in signal analysis Analyze continuous time LTI systems using Fourier and Laplace Transforms Analyze discrete time LTI systems using Z transform and DTFT

TEXT BOOK: EC6303 Signals and Systems Notes

1. Allan V.Oppenheim, S.Wilsky and S.H.Nawab, “Signals and Systems”, Pearson, 2007.

REFERENCES: EC6303 Signals and Systems Notes

1. B. P. Lathi, “Principles of Linear Systems and Signals”, Second Edition, Oxford, 2009.

2. R.E.Zeimer, W.H.Tranter and R.D.Fannin, “Signals & Systems – Continuous and Discrete”, Pearson, 2007.

3. John Alan Stuller, “An Introduction to Signals and Systems”, Thomson, 2007.

4. M.J.Roberts, “Signals & Systems Analysis using Transform Methods & MATLAB”, Tata McGraw Hill, 2007.

Signal definition EC6303 Signals and Systems Notes

A signal is a function representing a physical quantity or variable, and typically it contains information about the behaviour or nature of the phenomenon.
For instance, in a RC circuit the signal may represent the voltage across the capacitor or the current flowing in the resistor. Mathematically, a signal is represented as a function of an independent variable ‘t’. Usually ‘t’ represents time. Thus, a signal is denoted by x(t). 1.1.2

System definition EC6303 Signals and Systems Notes

A system is a mathematical model of a physical process that relates the input (or excitation) signal to the output (or response) signal. Let x and y be the input and output signals, respectively, of a system. Then the system is viewed as a transformation (or mapping) of x into y. This transformation is represented by the
mathematical notation
y= Tx —————————————–(1.1)
where T is the operator representing some well-defined rule by which x is transformed into y. Relationship (1.1) is depicted as shown in Fig. 1-1(a). Multiple input and/or output signals are possible as shown in Fig. 1-1(b). We will restrict our attention for the most part in this text to the single-input, single-output case.

Subject Name Signals and Systems
Subject Code EC6303
Regulation 2013

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