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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.
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.
Explain how will use a search tree to find the solution.
Write an algorithm, using pseudo code, "Consensus algorithm": A group of ten people need to decide which one flavor of ice cream they will all order, out of three options.
Write an algorithm (pseudocode) to find the intersection of two singly-linked lists. Assume that the data in each list are in nondecreasing order.
Consider the following algorithm for finding the smallest element in an unsorted array: RANDOMMIN(A[1 .. n]). What is the exact expected number of executions of line ( )?
Compare the average behavior of insertion sort for n elements with that of the n insertions into an initially-empty straight array implementation of a priority queue
Implement a queue as a circular array as follows: Use two index variables head and tail that contain the index of the next element to be removed and the next element to be added.
Addition and Subtraction of numbers in binary and round to the nearest decimal number with three significant decimal digits
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.
n vehicles occupy squares (1, 1) through ( n , 1) (i.e., the bottom row) of an n × n grid. The vehicles must be moved to the top row but in reverse order
Assume we tried to simplify RSA cryptosystem using just prime p instead of composite modulus N = pq. As in RSA, we would have encryption exponent.
The report is divided into four main parts. The introduction about sample, hold amplifier and design, bootstrap switch design followed by simulation results.
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