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with the sum converging if laz-'\ < 1. Therefore the region of convergence is the exterior of a circle defined by the set of points Izl z la\.Expressing X ( z ) in terms of positive powers of z,

we see that X ( z ) has a zero at z = 0 and a pole at z = a. A pole-zero diagram with the region of convergence is shown in the figure below.

5

a Note that if l 1 < 1, the unit circle is included within the region of convergence, and the DTFT of x(n) exists.

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Example 4.2.1 considered the z-transform of a right-sided sequence, which led to a region of convergence that is the exterior of a circle. The following example considers the z-transform of a left-sided sequence.

Example 2.3 resolv.conf ; /etc/resolv.conf ; domain foo.bar.org nameserver 123.145.100.1 nameserver 123.145.100.2

- I).

with the sum converging if lor-lzl < 1 or lzl < lal. A pole-zero diagram with the region of convergence indicated is given in the figure below.

Note that if lor1 5 1, the unit circle is not included within the region of convergence, and the DTFT of x(n) does not exist.

Comparing the z-transforms of the signals in Examples 4.2.1 and 4.2.2, we see that they are the same, differing only in their regions of convergence. Thus, the z-transform of a sequence is not uniquely defined until its region of convergence has been specified.

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Instead of running some of the TCP/IP service daemons continuously, they can be started when a request is made for the service and stopped when the service has been completed. This capability is supported by the inetd daemon. Configuration information for inetd is located in the /etc/inetd.conf and /etc/services files (Examples 2.4 and 2.5). Entries in the /etc/inetd.conf file indicate each service name and any required startup information. The /etc/service file lists the service name, whether it uses TCP or UDP protocols, and the well-known port number associated with the service. Each time updates are made to either of these tables the inetd daemon must be refreshed. This can be done by sending a hangup signal to the inetd PID. # kill -HUP <inetd-PID> Example 2.4 /etc/inetd.conf # inted.conf # # service # name # echo echo discard discard daytime daytime chargen chargen ftp telnet time time bootps tftp finger exec login shell talk

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EXAMPLE 4.2.3 Find the z-transform of x(n) = (f)"u(n) - 2"u(-n - l), and find another signal that has the same z-transform but a different region of convergence. Here we have a sum of two sequences. Therefore, we may find the z-transform of each sequence separately and add them together. From Example 4.2.1, we know that the z-transform of xl(n) = (i)"u(n) is

Therefore, the z-transform of x(n) = xl(n)

with a region of convergence < lzl < 2, which is the set of all points that are in the ROC of both Xl(z) and X2(z). To find another sequence that has the same z-transform, note that because X(z) is a sum of two z-transforms,

In This :

each term corresponds to the z-transform of either a right-sided or a left-sided sequence, depending upon the region of convergence. Therefore, choosing the right-sided sequences for both terms, it follows that

Listed in Table 4-1 are a few common z-transform pairs. With these z-transform pairs and the z-transform properties described in the following section, most z-transforms of interest may be easily evaluated.

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Just as with the DTFT, there are a number of important and useful z-transform properties. A few of these properties are described below.

As with the DTFT, the z-transform is a linear operator. Therefore, if x(n) has a z-transform X(z) with a region of convergence R,, and if y(n) has a z-transform Y (z) with a region of convergence R,,,

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