Author: (USA) Cormen, T.H. et al.
Translator: Pan Jinguai et al. (United States/USA)
Publisher:
Publish Date: 2006-09-01
Features:
● A standard textbook in the field of algorithms, adopted by many renowned universities worldwide
● Co-authored by MIT professors, hailed as the "Bible of Computer Algorithms"
● Teaching website, video courses, and an online learning center for comprehensive learning
● The book follows the "One-I" approach: one algorithm, one design technique, one application area, and one related topic per chapter. It provides an in-depth yet accessible introduction to computer algorithms. The analysis of each algorithm is both easy to understand and highly engaging, while maintaining mathematical rigor. The book is designed for a broad audience and covers topics such as the role of algorithms in computing, an introduction to probabilistic analysis and random algorithms. The book specifically discusses linear programming, introduces two applications of dynamic programming, approximation algorithms for randomized and linear programming techniques, as well as recursion solutions, partitioning methods used in quicksort and expected linear-time sorting algorithms, and discussions on greedy algorithm elements. It also includes proofs of the correctness of algorithms for strongly connected subgraphs and the NP-completeness of Hamiltonian cycles and subset sum problems. The book provides over 900 exercises and thought questions, along with detailed case studies. It is rich in content and serves as a practical textbook for undergraduate data structures courses and graduate algorithms courses. Throughout a reader's career, it can also be used as a reference book or a manual for engineering practice.
Among books on algorithms, some are highly rigorous but lack comprehensiveness, while others cover a wide range of topics but lack rigor. Introduction to Algorithms integrates rigor and comprehensiveness. The book delves into various algorithms and strives to make their design and analysis accessible to readers at all levels. Each chapter is self-contained and can be studied independently. Algorithms are described in English and pseudocode, making them understandable for those with basic programming experience. Explanations and descriptions are designed to be clear yet maintain depth and mathematical rigor. Since its first publication, the book has become a widely used university textbook and a standard reference for professionals worldwide.
The second edition adds chapters on the role of algorithms in computing, probabilistic analysis and random algorithms, and linear programming. At the same time, almost every section of the first edition has been extensively revised. A clever and important modification is the early introduction of loop invariants, which are used throughout the book to prove the correctness of algorithms. Without altering the mathematical and analytical focus, the authors have moved many fundamental mathematical concepts from the main text to the appendix and added some thought-provoking topics at the beginning. The book provides an in-depth yet accessible introduction to computer algorithms. The analysis of each algorithm is both easy to understand and highly engaging, while maintaining mathematical rigor. The book is designed for a broad audience and covers topics such as the role of algorithms in computing, an introduction to probabilistic analysis and random algorithms. The book specifically discusses linear programming, introduces two applications of dynamic programming, approximation algorithms for randomized and linear programming techniques, as well as recursion solutions, partitioning methods used in quicksort and expected linear-time sorting algorithms, and discussions on greedy algorithm elements. It also includes proofs of the correctness of algorithms for strongly connected subgraphs and the NP-completeness of Hamiltonian cycles and subset sum problems. The book provides over 900 exercises and thought questions, along with detailed case studies. It is rich in content and serves as a practical textbook for undergraduate data structures courses and graduate algorithms courses. Throughout a reader's career, it can also be used as a reference book or a manual for engineering practice.
Among books on algorithms, some are highly rigorous but lack comprehensiveness, while others cover a wide range of topics but lack rigor. Introduction to Algorithms integrates rigor and comprehensiveness. The book delves into various algorithms and strives to make their design and analysis accessible to readers at all levels. Each chapter is self-contained and can be studied independently. Algorithms are described in English and pseudocode, making them understandable for those with basic programming experience. Explanations and descriptions are designed to be clear yet maintain depth and mathematical rigor. Since its first publication, the book has become a widely used university textbook and a standard reference for professionals worldwide.
The second edition adds chapters on the role of algorithms in computing, probabilistic analysis and random algorithms, and linear programming. At the same time, almost every section of the first edition has been extensively revised. A clever and important modification is the early introduction of loop invariants, which are used throughout the book to prove the correctness of algorithms. Without altering the mathematical and analytical focus, the authors have moved many fundamental mathematical concepts from the main text to the appendix and added some thought-provoking topics at the beginning.
Introduction to Algorithms (Second Edition)
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