Download e-book for iPad: A guide to algorithm design paradigms, methods, and by Benoit A., Robert Y., Vivien F.

By Benoit A., Robert Y., Vivien F.

ISBN-10: 1439898138

ISBN-13: 9781439898130

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Additional resources for A guide to algorithm design paradigms, methods, and complexity analysis

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5. Building upon the previous method, provide an algorithm to compute A B, and give its complexity, in terms of k and n. 6. Which value of k would be most suited for this algorithm? What is the complexity of this matrix product algorithm? Compare with Strassen’s algorithm. Note that this algorithm is known as the Four-Russians algorithm, and it is due to Arlazarov et al. [3, 75]. © 2014 by Taylor & Francis Group, LLC 42 Chapter 2. 5: Matrix multiplication and inversion (solution p. 50) Let M (n) be the complexity of multiplying two square matrices of size n and I(n) be the complexity of inverting a (square) matrix of size n.

B) and (c ! d) with one comparison for each pair. Then we compare the two largest elements with an additional comparison. After three comparisons, we obtain the same configuration as previously: a b c © 2014 by Taylor & Francis Group, LLC d 30 Chapter 1. Introduction to complexity Then, we insert the fifth element, e, in the chain a ! b ! d with two comparisons. Finally, we are left only with inserting c in the sorted chain made of the three elements a, b, and e, which costs two additional comparisons (we already know that c d).

Introduction to complexity the elements compared by the algorithm. In that table, N designates a novice, W a winner, L a loser, and A an average element. The symbol “/” represents a case where the integer is left unchanged. The symbol “open” means that the adversary can pick any of the two possible outcomes except when results of previous comparisons dictate the outcome. For instance, if we had L[2] < L[5] and L[5] < L[4], then L[2] < L[4] (this can happen when comparing two average elements). 1: Strategy of the adversary in order to maximize the number of comparisons needed before an algorithm A can complete.

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A guide to algorithm design paradigms, methods, and complexity analysis by Benoit A., Robert Y., Vivien F.


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