3 3 Regions of Convergence 83 0 1 1 z1 z2 FIGURE 3 3–2 The gray area illustrates the ROC for the Z-transform of the first quadrant unit step function
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[PDF] Z – Transform (Part - 1)
The region of convergence of the z – transform of a unit step function is (a) > 1
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z-transform, provided it is known that the series converges in some region Compute the z-transform of the unit step function delayed by one sampling period ,
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The Fourier transform of x[n] only exists if the ROC includes the unit circle, the signal has a finite amplitude and that the z-transform is a rational function: The terms Brz−r correspond to shifted and scaled impulse sequences, and invert to
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3 II 3 Z Transforms of elementary functions Unit step function ( ) ⎩ ⎨ ⎧
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hand, consider the delayed unit impulse δ [n – 1], for which (10 24) This z- transform is well defined except at z = 0, where there is a pole Thus, the ROC p
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(c) Since , it is clear that the impulse response found in part (b) is unstable For the system to be stable, the ROC must include the unit circle Hence the ROC we
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is called the region of convergence pUnit Step Sequence l The unit sequence is defined as l The z-Transform is pExponential Sequence l f[k] = e akT F z f n z
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region of convergence is defined by the following theorem is the discrete unit step ( ) nu the Z-transform of the discrete unite ramp is defined by inequality 1
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3 3 Regions of Convergence 83 0 1 1 z1 z2 FIGURE 3 3–2 The gray area illustrates the ROC for the Z-transform of the first quadrant unit step function
[PDF] The z-transform and Analysis of LTI Systems - Eecs Umich
The ROC is the set of values z ∈ C for which the sequence x[n] z−n is absolutely Important special case: p = 1 leaves just the unit step function u[n] Z ↔ U(z)
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