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we will consider the number of sensor nodes 2401, as it has been used in the examples in the work by Lee and Stinson [28] Consider a (v = rk, b = r 2 , r = 101, k = 32) con guration If one merges z = 4 blocks (chosen at random) to construct a node, the following scheme is obtained (refer to Theorems 1 and 2) 1 There will be 10201/4 = 2550 sensor nodes 2 The probability that two nodes do not share a common key is approximately (1 32/102)16 = 00024 3 Expected number of keys shared between two nodes = (16 32/102) 5 4 4 Each node will contain on an average M = 4 32 2 (32/102) 126 distinct keys and at most 128 keys 5 Fail(10) = 0019153 2 percent and Fail(25) = 0066704 7 percent.
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In the crossing section, the driven line on the top plane and the second-level interconnections embedded in the substrate cross each other. This section is driven by the output of the transmission line section, and the output of this section drives the next section, that is, the load section. The driven line is coupled to the crossing lines by the coupling capacitances, which depend on the crossing area (which in turn depends on the line widths and the crossing angle), the interlevel separation, and the substrate s dielectric constant. It is assumed that all the interconnection lines are of the same width, thickness, and material. The algorithm can be easily modi ed for different situations. After some manipulation, it can be shown that the crosstalk voltage on the jth crossing line, that is, the voltage across the load capacitance on the jth crossing line, is given by the expression r Y p 0 1 e ZY Vi s Vr s Vcross; j s Z sCL where 0 is the length of the jth crossing line from the point of its coupling with the main line to its load CL , Z R sL Y G sC
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Code 39 is a discrete and self-checking symbology which has variable data length. It is also called Alpha39, Code 3 of 9, Type 39, USS Code 39 and USD-3. This barcode is widely adopted in non-retail fields. Customers are free to download this evaluation version of KA.Barcode for Java.
This example clearly uses more keys ( 128) per sensor node than the value 30 in the example of Lee and Stinson [28] Note that directly from a (v, b, r, k) con guration, it is not possible to have k > r However, in a merged system that is always possible Moreover, the average number of keys shared between any two nodes is 5 It is not easy to get a combinatorial design [43] to achieve such a goal directly This shows the versatility of the design proposed by us 14434 A Heuristic: Merging Blocks Attempting to Minimize the Number of Intra Node Common Keys So far we have used the concept of merging blocks to form a sensor node without any constraints on how the blocks will be chosen to form a node.
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Now we add the constraint that the blocks that will be merged to form a node such that the number of common keys between two blocks of the same node is minimized (the best case is if the number is zero) For this we present the following heuristic Heuristic 1 1 flag = true; count = 0; all the blocks are marked as unused; 2 an array node[ ] is available, where each element of the array can store z blocks; 3.
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while(flag){ (a) choose a random block, mark it as used and put it in node[count]; (b) for (i = 1; i < z; i + +){ (i) search all the unused blocks in random fashion and put the rst available one in node[count] that has no common key with the existing blocks already in node[count]; (ii) mark this block as used; (iii) if such a block is not available then break the for loop and assign flag = false;.
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