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we see that the only difference is that, in the case of convolution, h ( k ) is time-reversed prior to shifting by n , whereas for correlation h ( k ) is shifted without time-reversal. Therefore, with a graphical approach to compute the correlation, we simply need to plot x ( k ) and h ( k ) , shift h ( k ) by n (to the left if n > 0 and to the right if n < 0), multiply the two sequences x ( k ) and h ( n k ) , and sum the products. Shown in the figure below is a plot o F x ( k ) and h ( k ) .

CHAP. I]

Denoting the correlation by r,h(n), it is clear that for n = O the correlation is equal to 3. In fact, this will be the value of r r h ( n )for - I 5 n 5 2. For n = 3, s ( k ) and h(3 k ) only overlap at two points, and r r h ( 3 = 2. ) Similarly, because x ( k ) and h(4 k ) only overlap at one point, r,y,1(4) I . Finally, r r h ( n = 0 for n > 4. = ) Proceeding in a similar fashion for n < 0 , we find that r,,,(-2) = 2, and r-,,,(-3) = I . The correlation is shown in the figure below.

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SMB session commands are used to set up a virtual circuit and validate access File and printer commands permit an application to operate on files and spool jobs to remote printers Message commands provide a means for passing alert, control, and informational messages between the consumer and server applications The simplified SMB session described in Example 33 will give a feel for how SMB sessions are set up and released Example 33 SMB Session SMBnegprot SMBsesssetup SMBtcon SMBopen SMBread SMBclose SMBtdis Initial message listing dialects supported by the consumer application Server responds with selected dialect The application's credentials are passed for verification Server responds with UID Indicates the name of the share requested by the client Server responds with TID of share File name to open Server responds with FID to be used in subsequent file operations TID, FID, offset, and number of bytes to read.

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(h) Let r,(n) denote the autocorrelation of .x(n),and note that the autocorrelation is the convolution of x ( n ) with x(-n):

In addition observe that r , ( n ) is an even function of n:

Using the symmetry of r , ( n ) , we have, for n < 0,

In monopolistic competition there are many rms selling a differentiated product or service. It is a blend of competition and monopoly. The competitive elements result from the large number of rms and the easy entry. The monopoly element results from differentiated (i.e., similar but not identical) products or services. Product differentiation may be real or imaginary and can be created through advertising. However, the availability of close substitutes severely limits the monopoly power of each rm.

with initial conditions y ( - I ) = 0.75 and y(-2) = 0.25.

Close file FID in share TID Disconnect from share TID..

The first step in solving this difference equation is to find the particular solution. With x ( n ) = (OS)"u(n), assume we a solution of the form y,(n) = C l ( 0 . 5 ) " n 20 Substituting this solution into the difference equation, we have

c, = ;

Therefore, the form of the homogeneous solution is yh(n) = and the total solution becomes y(n) = (0.5)"+' ein"l> ~~~-1nnl3

The constants A1 and A2 must now be found so that the total solution satisfies the given initial conditions, y(-1) = 0.75 and y(-2) = 0.25. Because the solution given in Eq. (1.25) is only applicable for n > 0, we must derive an equivalent set of initial conditions for y(0) and y(l). Evaluating the difference equation for n = 0 and n = I, we have y(0) = y(- 1) - y(-2) and y(l) = y(0) - y(-1)

The initial negotiation of SMB dialect in the example is required due to extensions in the protocol that have occurred over its development history. The base level SMB version is known as the "core protocol." Other dialects are listed in Table 3.3. Samba supports SMB at the CIFS 1.0 and Windows NT LAN Manager 0.12 level. Table 3.3 SMB Dialects

+ 0 . 5 ~ ( 1+ OSx(0) = 1 - 0.75 + 0.25 + 0.5 = 1 )

Now, substituting these derived initial conditions into Eq. (1.25), we have y(O) = 0.5 Al + A2 = I y( I) = 0.25 A ,ei"I3 ~

in matrix form,

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