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Devise an algorithm that generates an access control matrix A for any given history matrix H of the Chinese Wall model. A significant portion of the grade for this problem involves your justification of your algorithm.
Consider using mandatory access controls an compartments to implement an ORCON control. Assume that there are k different organizations. Organization i will produce n(i,j) documents to be shared with organization j.
a) How many compartments are needed to allow any organization to share a document with any other organization? Show your work.
b) Now assume that organization i will need to share nm(i,i1,...,im) with organizations i¬1,...,im. How many compartments will be needed? Show your work.
Determine ciphertext (in binary form) generated by encryption of character X?
Consider a modification of the rod-cutting problem in which, in addition to a price pi for each rod, each cut incurs a fixed cost of c. Give a dynamic-programming algorithm to solve this modified problem.
Evaluate the average complexity of an enqueue operation. Determine the average complexity of the dequeue (remove) operation.
Describe the algorithm in psuedo-code. You should give thought to what data structures(s) make sense for e client implementation. Determine computational complexity of your algorithm.
Write a program to simulate a grocery store checkout counter. Construct one long queue from which customers dequeue to the next available counter.
Create algorithm which concatenates T1 and T2 into single binary search tree. Worst case running time must be O(h).
Running time of quicksort can be enhanced in practice by taking advantage of fast running time of insertion sort when its input is "nearly" sorted.
What is the time complexity of the procedure? If A[l .. r] = [24, 30, 09, 46, 15, 19, 29, 86,78], what is the output?
Design a GUI and implement Tic Tac Toe game in java
Using only asymmetric encryption algorithms write down any steps taken by Bob which permit him to read the message.
Write JS code which prompt the user for an integer and prints the result.
Solve the following recurrence relations by the method of your choiceT(n) = 1 for n = 4 and T(n) =pnT(pn) + n for n > 4. Argue that the solution to the recurrence T(n) = T(n=3) + T(2n=3) + cn is (n lg n) by appealing to the recursion tree.
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