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To obtain an appreciation for some of the potential functionality of a fiber-optic multiplexer we will consider two TC Communications prod, ucts, which represent two variants of the vendor s TC8300 fiber-optic multiplexer THE TC8300p The first version of the TC8300 represents a four-channel T1/E1 fiber-optic multiplexer: the TC8300p Figure 86 illustrates the rack-mounted version of the TC8300p The TC8300p represents a specialized type of fiber-optic multiplexer that can be used to interconnect digital PBXs, channel banks, and similar devices that operate at 1544 or 2048 Mbits/s within a building In addition, the TC8300p can be used to extend the termination point where T1 or E1 channel banks are installed within a building The TC8300 supports several types of line coding associated with T1 and E1 copper circuits, such as alternate mark inversion (AMI), under which positive pulses are alternated by polarity and the energy of each pulse is concentrated within the middle portion of the pulse area Two other line coding techniques supported by the TC8300p are the Binary 8 Zero Suppression (B8ZS) and High Density Binary Three (HDB3) coding Both B8ZS and HDB3 are techniques that look for a group of eight or four consecutive zeros, respectively and use bipolar violations to ,



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struct cell *stree( struct cell *root, struct cell *r, struct cell *n) { if(!r) { /* first node in subtree */ n->left = NULL; n->right = NULL; if(!root) return n; /* first entry in tree */ if(strcmp(n->cell_name, root->cell_name) < 0) root->left = n; else root->right = n; return n; } if(strcmp(r->cell_name, n->cell name) <= 0)

Page 570 stree(r, r->right, n); else stree(r, r->left, n); return root; }

The stree( ) function must be called with a pointer to the root node for the first two parameters and a pointer to the new cell for the third It returns a pointer to the root To delete a cell from the spreadsheet, modify the dtree( ) function, as shown here, to accept the name of the cell as a key:

Fig 15-4 A plot of H ( ) for Example 15-2





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struct cell *dtree( struct cell *root, char *key) { struct cell *p, *p2; if(!root) return root; /* item not found */ if(!strcmp(root->cell_name, key)) { /* delete root */ /* this means an empty tree */ if(root->left == root->right){ free(root); return NULL; } /* or if one subtree is null */ else if(root->left == NULL) { p = root->right; free(root); return p; } else if(root->right == NULL) { p = root->left; free(root); return p; } /* or both subtrees present */ else {

Figure 86 The TC8300 is a four-channel T1/E1 fiber-optic multiplexer (Photograph courtesy of TC Communications)

Page 571 p2 = root->right; p = root->right; while(p->left) p = p->left; p->left = root->left; free(root); return p2; } } if(strcmp(root->cell_name, key)<=0) root->right = dtree(root->right, key); else root->left = dtree(root->left, key); return root; }

SOLUTION We begin by rewriting the transfer function in a more convenient form H ( ) = 300 5 + j 5 + j = 300 2 + j11 + 10 (1 + j )(10 + j )

Finally, you can use a modified version of the search( ) function to quickly locate any cell in the spreadsheet if you specify its cell name

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struct cell *search_tree( struct cell *root, char *key) { if(!root) return root; /* empty tree */ while(strcmp(root->cell_name, key)) { if(strcmp(root->cell_name, key) <= 0) root = root->right; else root = root->left; if(root == NULL) break; } return root; }

Let s factor out the 10 in the denominator and the 5 in the numerator H ( ) = 300 5 + j 5 + j = 300 (1 + j )(10 + j ) (1 + j )(10)(1 + j /10) = 150 1 + j /5 (1 + j )(1 + j /10)

A binary tree results in much faster insert and search times than a linked list Remember, a sequential search requires, on average, n/2 comparisons, where n is the number of elements in the list A binary search, in contrast, requires only log2 n comparisons (assuming a balanced tree) Also, the binary tree is as memory-efficient as a doubly linked list However, in some situations, there is a better alternative than the binary tree

substitute for a predefined sequence of eight or four binary zeros The reason for this substitution is the need for T1 and E1 copper circuits to have a minimum ones density to ensure that repeaters have a sufficient number of one bits on which to synchronize their operation B8ZS coding is used on T1 lines, while HDB3 coding is used on E1 lines

The Pointer-Array Approach to Sparse Arrays Suppose your spreadsheet has the dimensions 26 by 100 (A1 through Z100), or a total of 2,600 elements In theory, you could use the following array of structures to hold the spreadsheet entries:

struct cell { char cell_name[9]; char formula[128]; } list_entry[2600];

1 + j /5 = 20 log10 |150| (1 + j )(1 + j /10)

/* 2,600 cells */

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