Table of Laplace and Z-transforms X(s) x(t) x(kT) or x(k) X(z) Kronecker delta δ0(k) 1. – – 1 k=0 1 0 k≠0 δ0(n-k) 2. – – 1 n=k z-k 0 n≠k 1 1 3. 1(t) 1(k) s 1 − z −1 1.
Kanasewich (1981). University of Alberta. Pp. 186, 249. E. Kanasewich (1981).
University of Alberta. Pp. 185–186. Ragazzini, J. R.; Zadeh, L. 'The analysis of sampled-data systems'. Transactions of the American Institute of Electrical Engineers, Part II: Applications and Industry. 71 (5): 225–234.
Cornelius T. Leondes (1996). Academic Press. P. 123. Eliahu Ibrahim Jury (1958). Sampled-Data Control Systems.
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John Wiley & Sons. Eliahu Ibrahim Jury (1973). Theory and Application of the Z-Transform Method.
Krieger Pub Co. Eliahu Ibrahim Jury (1964). Theory and Application of the Z-Transform Method. John Wiley & Sons. P. 1. Just like we have the and the. ^ Enders A.
Robinson, Sven Treitel (2008). Pp. 163, 375–376. Bolzern, Paolo; Scattolini, Riccardo; Schiavoni, Nicola. Fondamenti di Controlli Automatici (in Italian). MC Graw Hill Education. ^ A.
Forouzan (2016). 'Region of convergence of derivative of Z transform'. 52 (8): 617–619.Further reading.
Refaat El Attar, Lecture notes on Z-Transform, Lulu Press, Morrisville NC, 2005. Ogata, Katsuhiko, Discrete Time Control Systems 2nd Ed, Prentice-Hall Inc, 1995, 1987.
Alan V. Oppenheim and Ronald W. Schafer (1999). Discrete-Time Signal Processing, 2nd Edition, Prentice Hall Signal Processing Series.External links., ed. (2001) 1994, Springer Science+Business Media B.V. / Kluwer Academic Publishers,.
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