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- 376 Seiten
- 14 Lesestunden
Mehr zum Buch
In applied statistics, scientists utilize statistical distributions to address various practical issues, from onion size grading to global positioning data. To effectively implement these probability models, a solid grasp of theory and practical applications is essential. This handbook serves as a comprehensive reference, integrating popular probability distribution models, formulas, applications, and software to aid in computing probabilities, percentiles, moments, and other statistics. It covers both common and specialized probability distribution models, offering practical examples and detailed plots of probability density functions. The handbook outlines methods for computing probabilities and percentiles, algorithms for random number generation, and inference techniques, including point estimation, hypothesis tests, and sample size determination. Additionally, it explores specialized distributions, nonparametric distributions, tolerance factors for multivariate normal distributions, and the distribution of the sample correlation coefficient. With the included software, users can compute probabilities, parameters, and moments, perform exact tests, and obtain confidence intervals for various distributions, such as binomial, hypergeometric, Poisson, and normal. This resource is essential for examining distribution functions—univariate, bivariate normal, and multivariate—along with their definitions, applications in stati
Buchkauf
Handbook of Statistical Distributions with Applications, K. Krishnamoorthy
- Sprache
- Erscheinungsdatum
- 2005
- product-detail.submit-box.info.binding
- (Hardcover)
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- Titel
- Handbook of Statistical Distributions with Applications
- Sprache
- Englisch
- Autor*innen
- K. Krishnamoorthy
- Verlag
- Chapman and Hall/CRC
- Erscheinungsdatum
- 2005
- Einband
- Hardcover
- Seitenzahl
- 376
- ISBN10
- 1584886358
- ISBN13
- 9781584886358
- Reihe
- Schlagwörter
- Beschreibung
- In applied statistics, scientists utilize statistical distributions to address various practical issues, from onion size grading to global positioning data. To effectively implement these probability models, a solid grasp of theory and practical applications is essential. This handbook serves as a comprehensive reference, integrating popular probability distribution models, formulas, applications, and software to aid in computing probabilities, percentiles, moments, and other statistics. It covers both common and specialized probability distribution models, offering practical examples and detailed plots of probability density functions. The handbook outlines methods for computing probabilities and percentiles, algorithms for random number generation, and inference techniques, including point estimation, hypothesis tests, and sample size determination. Additionally, it explores specialized distributions, nonparametric distributions, tolerance factors for multivariate normal distributions, and the distribution of the sample correlation coefficient. With the included software, users can compute probabilities, parameters, and moments, perform exact tests, and obtain confidence intervals for various distributions, such as binomial, hypergeometric, Poisson, and normal. This resource is essential for examining distribution functions—univariate, bivariate normal, and multivariate—along with their definitions, applications in stati