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|a 10.1007/978-1-4757-2960-3
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|a Gentle, James E.
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|a Random Number Generation and Monte Carlo Methods
|h [electronic resource] /
|c by James E. Gentle.
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|a 1st ed. 1998.
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|a New York, NY :
|b Springer New York :
|b Imprint: Springer,
|c 1998.
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|a XIV, 247 p.
|b online resource.
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|a Statistics and Computing,
|x 1431-8784
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|a 1 Simulating Random Numbers from a Uniform Distribution -- 2 Transformations of Uniform Deviates: General Methods -- 3 Simulating Random Numbers from Specific Distributions -- 4 Generation of Random Samples and Permutations -- 5 Monte Carlo Methods -- 6 Quality of Random Number Generators -- 7 Software for Random Number Generation -- 8 Monte Carlo Studies in Statistics -- A Notation and Definitions -- B Solutions and Hints for Selected Exercises -- Literature in Computational Statistics -- World Wide Web, News Groups, List Servers, and Bulletin Boards -- References -- Author Index.
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|a The role of Monte Carlo methods and simulation in all of the sciences has in creased in importance during the past several years. These methods are at the heart of the rapidly developing subdisciplines of computational physics, compu tational chemistry, and the other computational sciences. The growing power of computers and the evolving simulation methodology have led to the recog nition of computation as a third approach for advancing the natural sciences, together with theory and traditional experimentation. Monte Carlo is also a fundamental tool of computational statistics. At the kernel of a Monte Carlo or simulation method is random number generation. Generation of random numbers is also at the heart of many standard statis tical methods. The random sampling required in most analyses is usually done by the computer. The computations required in Bayesian analysis have become viable because of Monte Carlo methods. This has led to much wider applications of Bayesian statistics, which, in turn, has led to development of new Monte Carlo methods and to refinement of existing procedures for random number generation.
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