The art of computer programming, volume 2 : seminumerical algorithms / Donald Ervin Knuth

By: Knuth, Donald Ervin [author]Material type: TextTextPublication details: Boston : Addison-Wesley, c1998Edition: Third editionDescription: xiii, 764 pages : illustrations ; 24 cmISBN: 9780201896848Subject(s): ELECTRONIC DIGITAL COMPUTERS -- PROGRAMMING | COMPUTER ALGORITHMSLOC classification: QA 76.6 .K58 1998
Contents:
Chapter 3-Random Numbers -- Chapter 4-Arithmetic -- Answers to Exercises -- Appendixes -- Index and Glossary
Summary: The second volume offers a complete introduction to the field of seminumerical algorithms, with separate chapters on random numbers and arithmetic. The book summarizes the major paradigms and basic theory of such algorithms, thereby providing a comprehensive interface between computer programming and numerical analysis. Particularly noteworthy in this third edition is Knuth's new treatment of random number generators, and his discussion of calculations with formal power series.
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Item type Current library Home library Collection Shelving location Call number Copy number Status Date due Barcode
Books Books LRC - Main
National University - Manila
Computer Science General Circulation GC QA 76.6 .K58 1998 vol.2 c.1 (Browse shelf (Opens below)) c.1 Available NULIB000006815
Books Books LRC - Main
National University - Manila
Computer Science General Circulation GC QA 76.6 .K58 1998 vol.2 c.2 (Browse shelf (Opens below)) c.2 Available NULIB000009395

Includes index.

Chapter 3-Random Numbers -- Chapter 4-Arithmetic -- Answers to Exercises -- Appendixes -- Index and Glossary

The second volume offers a complete introduction to the field of seminumerical algorithms, with separate chapters on random numbers and arithmetic. The book summarizes the major paradigms and basic theory of such algorithms, thereby providing a comprehensive interface between computer programming and numerical analysis. Particularly noteworthy in this third edition is Knuth's new treatment of random number generators, and his discussion of calculations with formal power series.

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