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Published **1982**
by Population Research Laboratory, Dept. of Sociology, University of Alberta in Edmonton .

Written in English

**Edition Notes**

Statement | by P. Krishnan and N.M. Lalu |

Series | Discussion paper -- no. 30, Discussion paper (University of ALberta. Population Research Laboratory) -- no. 30 |

Contributions | Lalu, N. M, University of Alberta. Population Research Laboratory |

The Physical Object | |
---|---|

Pagination | 8, [2] leaves ; |

ID Numbers | |

Open Library | OL16840434M |

LC Control Number | 83002834 |

The Systematic Formulation of Delay-Differential Models of Age or Size Structured Populations. Pages Gurney, W. S. C. (et al.) Preview Buy Chap19 € Lotka Distribution for a Finite Mixture of Human Populations I. Pages Krishnan, P. (et al.) Population Biology Book Subtitle. Part of the Lecture Notes in Biomathematics book series (LNBM, volume 52) Log in to check access. Buy eBook Lotka Distribution for a Finite Mixture of Human Populations I. P. Krishnan, N. M. Lalu This volume contains the Proceedings of the International Conference in Population Biology held at The University of Alberta, Edmonton. Get this from a library! Population Biology: Proceedings of the International Conference held at the University of Alberta, Edmonton, Canada, June , [Herbert I Freedman; C Strobeck] -- This volume contains the Proceedings of the International Conference in Population Biology held at The University of Alberta, Edmonton, Canada from June 22 to J In this book, the authors give a complete account of the applications, mathematical structure and statistical analysis of finite mixture distributions. This area of statistics is important to a range of disciplines, and it's methodology is attracting interest from researchers in .

Concerning the Time-Dependence of Population Vital Rates.- Extinction Probabilities in Stochastic Age-Structured Models of Population Growth.- The Systematic Formulation of Delay-Differential Models of Age or Size Structured Populations.- Lotka Distribution for a Finite Mixture of Human Populations I Human populations are clumped on a large scale with the greatest concentration in. Asia. exponential population growth. In the logistic model of population growth if r>0 then. N. Read the latest articles of Theoretical Population Biology at , Elsevier’s leading platform of peer-reviewed scholarly literature. An up-to-date, comprehensive account of major issues in finite mixture modeling This volume provides an up-to-date account of the theory and applications of modeling via finite mixture distributions. With an emphasis on the applications of mixture models in both mainstream analysis and other areas such as unsupervised pattern recognition, speech recognition, and medical imaging, the book Reviews: 1.

Gives a complete account of the mathematical structure, statistical analysis, and applications of finite mixture distributions. Direct applications include economics, medicine, remote sensing, sedimentology, and signal detection (pattern recognition). Also describes indirect applications--in outlier models, density estimation, Bayesian and empirical Bayes analysis, and robustness studies. Zipf's law (/ z ɪ f /, not / t s ɪ p f / as in German) is an empirical law formulated using mathematical statistics that refers to the fact that many types of data studied in the physical and social sciences can be approximated with a Zipfian distribution, one of a family of related discrete power law probability distributions. Zipf distribution is related to the zeta distribution, but is CDF: H, k, s, H, N, s, {\displaystyle {\frac {H_{k,s}}{H_{N,s}}}}. out of 5 stars Great book and seller Reviewed in the United States on Decem I was looking for a while for this rare book that is not edited anymore Cited by: Lotka-Volterra competition models illustrate: Link between species interactions and population processes. How to study the outcome of competition (whether species coexist or exclude each other). Recipe for Lotka-Volterra competition model: Start with 2 species, each with its .

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