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Cormen Edition 3 Exercise 4.1 Question 2 (Page No. 74)
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Write pseudo code for the brute-force method of solving the $maximum-subarray$ problem. Your procedure should run in $\Theta(n^2)$ time.
cormen
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Cormen Edition 3 Exercise 4.1 Question 5 (Page No. 74)
Use the following ideas to develop a nonrecursive, linear-time algorithm for the maximum-subarray problem. Start at the left end of the array, and progress toward the right, keeping track of the maximum subarray seen so far. Knowing a maximum ... the form $A[i...j+1]$ inconstant time based on knowing a maximum subarray ending at index $j .$
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Cormen Edition 3 Exercise 4.1 Question 4 (Page No. 74)
Suppose we change the definition of the $maximum-subarray problem$ to allow the result to be an empty subarray, where the sum of the values of an empty subarray is $0$. How would you change any of the algorithms that do not allow empty subarrays to permit an empty subarray to be the result?
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Cormen Edition 3 Exercise 4.1 Question 3 (Page No. 74)
Implement both the brute-force and recursive algorithms for the $maximumsubarray$ problem on your own computer. What problem size $n_0$ gives the crossover point at which the recursive algorithm beats the brute-force algorithm? Then, ... brute-force algorithm whenever the problem size is less than $n_0$. Does that change the crossover point?
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Cormen Edition 3 Exercise 2.4 Question 1 (Page No. 41)
List the five inversions of the array $\langle 2,3,8,6,1\rangle$
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