Introduction to algorithms / by Thomas H. Cormen..[et..al.].

By: Cormen, Thomas HContributor(s): Cormen, Thomas H | Leiserson, Charles E | Ronald L. Rivest | Stein, CliffordMaterial type: TextTextPublication details: New Delhi : PHI Learning Education Private Limited, 2013Edition: 3rd edDescription: vi, 1292 p. : ill. ; 26 cmISBN: 9788120340077(pbk)Subject(s): Computer algorithms | Computer ScienceDDC classification: 005.1
Contents:
Growth of functions -- Summations -- Recurrences -- Sets, etc. -- Counting and probability -- Heapsort -- Quicksort -- Sorting in linear time -- Medians and order statistics -- Elementary data structures -- Hash tables -- Binary search trees -- Red-black trees -- Augmenting data structures -- Dynamic programming -- Greedy algorithms -- Amortized analysis -- B-trees -- Binomial heaps -- Fibonacci heaps -- Data structures for disjoint sets -- Elementary graph algorithms -- Minimum spanning trees -- Single-source shortest paths -- All-pairs shortest paths -- Maximum flow -- Sorting networks -- Arithmetic circuits -- Algorithms for parallel computers -- Matrix operations -- Polynomials and the FFT -- Number-theoretic algorithms -- String matching -- Computational geometry -- NP-completeness -- Approximation algorithms.
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Growth of functions -- Summations -- Recurrences -- Sets, etc. -- Counting and probability -- Heapsort -- Quicksort -- Sorting in linear time -- Medians and order statistics -- Elementary data structures -- Hash tables -- Binary search trees -- Red-black trees -- Augmenting data structures -- Dynamic programming -- Greedy algorithms -- Amortized analysis -- B-trees -- Binomial heaps -- Fibonacci heaps -- Data structures for disjoint sets -- Elementary graph algorithms -- Minimum spanning trees -- Single-source shortest paths -- All-pairs shortest paths -- Maximum flow -- Sorting networks -- Arithmetic circuits -- Algorithms for parallel computers -- Matrix operations -- Polynomials and the FFT -- Number-theoretic algorithms -- String matching -- Computational geometry -- NP-completeness -- Approximation algorithms.

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