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Jagged arrays are not used by all applications, but they can be effective in some situations For example, if you need a very large two-dimensional array that is sparsely populated (that is, one in which not all of the elements will be used), then a jagged array might be a perfect solution One last point: Because jagged arrays are arrays of arrays, there is no restriction that requires that the arrays be one-dimensional For example, the following creates an array of two-dimensional arrays:

int[][,] jagged = new int[3][,];

13:

12 12

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The next statement assigns jagged[0] a reference to a 4 2 array:

jagged[0] = new int[4, 2];

FIGURE 13-3 The Check User Rights feature allows you to see explicit and inherited rights at a more granular level than access levels

(124)

The following statement assigns a value to jagged[0][1,0]:

jagged[0][1,0] = i;

Part II:

As with other objects, when you assign one array reference variable to another, you are simply making both variables refer to the same array You are neither causing a copy of the

where A and B are determined in conjunction with the particular solution and the initial conditions One form of the particular solution is derivable from the impulse response zp = 1 (1 - z 2 )1 2 w n

7:

Manage, BusinessObjects Enterprise Applications, and modifying rights assigned to the group Everyone for each application

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array to be created, nor are you causing the contents of one array to be copied to the other For example, consider this program:

(125)

// Assigning array reference variables using System; class AssignARef { static void Main() { int i; int[] nums1 = new int[10]; int[] nums2 = new int[10]; for(i=0; i < 10; i++) nums1[i] = i; for(i=0; i < 10; i++) nums2[i] = -i; ConsoleWrite("Here is nums1: "); for(i=0; i < 10; i++) ConsoleWrite(nums1[i] + " "); ConsoleWriteLine(); ConsoleWrite("Here is nums2: "); for(i=0; i < 10; i++) ConsoleWrite(nums2[i] + " "); ConsoleWriteLine(); nums2 = nums1; // now nums2 refers to nums1 ConsoleWrite("Here is nums2 after assignment: "); for(i=0; i < 10; i++) ConsoleWrite(nums2[i] + " "); ConsoleWriteLine(); // Next, operate on nums1 array through nums2 nums2[3] = 99; ConsoleWrite("Here is nums1 after change through nums2: "); for(i=0; i < 10; i++) ConsoleWrite(nums1[i] + " "); ConsoleWriteLine(); } }

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Companies either centralize IT access or decentralize it by department, business unit, or function Increasingly, user authentication is centralized, while authorization, or granting access to specific BI content, is decentralized BusinessObjects 6 and earlier used a profile of Supervisor to allow you to decentralize security, either for authentication or authorization The Supervisor profile per se no longer exists in XI; however, the capabilities to decentralize administration do For the sake of clarity, I will continue to use the term Supervisor If you wish to allow individual work groups to control access to their BI content (which in my opinion, they should be able to), then you need to designate Supervisors You must also determine if these Supervisors should also be able to reset passwords or create new users The desire to grant these capabilities is highly dependent upon whether you are using external authentication or internal Enterprise authentication

The output from the program is shown here:

For nite , the case here, zp(0) = zp(0) = 0, so that the general solution to Eq (123) is y -zw t z( 0) + z( 0)zw n 2 12 2 12 z = z p + 12 sin[(1 - z ) w n t ] + z( 0) cos[(1 - z ) w n t ] e n (126) (1 - z 2 ) w n where the initial conditions z(0) and z(0) are subsumed in zc Accordingly, for a system initially at rest, the zp solution becomes the complete solution However, the dif culty with this solution is that is periodic and integration would have to be performed y over many cycles depending on the amount of damping present Solutions would be analyzed rst to determine the input transient peak response, which is important in cam-follower system performance Incidentally, the steady-state response would be reached when z( nt ) = ( n + 1)T and z( nt ) = z( n + 1)T

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