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This new text offers a comprehensive and accessible treatment of the theory of algorithms and complexity - the elegant body of concepts and methods developed by computer scientists over the past 30 years for studying the performance and limitations of computer algorithms. Among topics covered are: reductions and NP-completeness, cryptography and protocols, randomized algorithms, and approximability of optimization problems, circuit complexity, the "structural" aspects of the P=NP question, parallel computation, the polynomial hierarchy, and many others.
Several sophisticated and recent results are presented in a rather simple way, while many more are developed in the form of extensive notes, problems, and hints. The book is surprisingly self-contained, in that it develops all necessary mathematical prerequisites from such diverse field as computability, logic, number theory, combinatorics, and probability.
Features
- First unified introduction to computational complexity.
- Integrates computation, applications, and logic throughout.
- Provides an accessible introduction to logic, including Boolean logic, first-order logic, and second-order logic.
- Includes extensive exercises including historical notes, references, and challeging problems.
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Most Helpful Customer Reviews
38 of 45 people found the following review helpful:
3.0 out of 5 stars
Good Information, Poorly Executed,
By Arthur Fischer (Calgary, Alberta) - See all my reviews
This review is from: Computational Complexity (Paperback)
I used this book for a reading course in Complexity Theory. In going through the text, I found that though most topics were introduced in a fairly thorough manner, with enough axamples to make them understabdable, sometimes Papadimitriou would make some fairly simple mistakes. Of course, hese mistakes may be seen as typos in many places, but the sheer volume of them is difficult to attribute to typos alone. The readability of a proof, or a solution to an example is greatly reduced with the presence of inconsistent notations, and plain mathematical garbage.The set of references and notes listed at the conclusion of most chapters was excellent, but the reader is to beware that some of the references listed are wrong (Cook's Theorem is from the 3rd ACM Symp. on Found. of Comp.Sci., not the 3rd IEEE Symp. on Found. of Comp. Sci., for instance). These problems make it difficult for the comitted learner to get all the information he/she wants, and greatly detracted from my enjoyment of the text. Unfortunately, I am unable to direct people to a more consistent text in Complexity Theory suitable for the senior undergrad through graduate levels.
13 of 14 people found the following review helpful:
5.0 out of 5 stars
Excellent coverage of standard complexity topics,
By A Customer
This review is from: Computational Complexity (Paperback)
By far, the best book on complexity theory that I have ever read. I disagree with another reviewer's assessment of a lack of feasibility issues; that's not the focus of this book, nor should it be the focus of any book on complexity theory.Papadimitriou's proofs are complete, concise, and understandable, which is more than I can say for most books on the subject. If you are interested in an in-depth coverage of a wide range of topics relating to complexity theory, this book is an excellent starting point. Highly recommended
14 of 18 people found the following review helpful:
5.0 out of 5 stars
Challenging,
By
This review is from: Computational Complexity (Paperback)
I found this book hard to follow. However, I suspect I did not have the strong background in complexity theory required by it.This probably should not be the first book you read on this subject. It is a dense book and will probably reward intense study. Also I think it is a good reference as it discusses most of the important complexity classes out there. The only problem is that I think it is slightly outdated by now, being published in 1994 and hence does not contain much discussion of the latest results especially on inapproximability, the PCP theorem and so on. However, this is THE standard text on complexity theory and many people swear by it, which is why I still give it 5 stars.
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