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Mathematical Demography Theory & Modelin
Mathematical Demography Theory & Modelin
Mathematical Demography Theory & Modelin

Mathematical Demography Theory & Modelin

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Mathematical Demography: Theory and ModelingAuthor(s): Arni S.R. Srinivasa Rao\nFormat: Paperback\nPublisher: Springer Verlag, Singapore, Singapore\nImprint: Springer Verlag, Singapore\nISBN-13: 9789819561285, 978-9819561285\nSynopsis\nThis textbook is written with the intention of providing the essentials of foundational training in modeling, both mathematical and stochastic. It offers a comprehensive understanding of theoretical and formal mathematical demography and human population dynamics. Presented in an engaging, clear and concise manner, it aims to outline traditional material and recent advancements in the field, specifically tailored for both beginners and professionals. Separate chapters discuss classical as well as recent developments in stable and stationary populations, such as EulerLotka population equations, and life tables. Partial differential equations models of single population dynamics, McKendrick von Foerster models of population growth and Okubos diffusion mo.

Mathematical Demography Theory & Modelin

Mathematical Demography: Theory and ModelingAuthor(s): Arni S.R. Srinivasa Rao\nFormat: Paperback\nPublisher: Springer Verlag, Singapore, Singapore\nImprint: Springer Verlag, Singapore\nISBN-13: 9789819561285, 978-9819561285\nSynopsis\nThis textbook is written with the intention of providing the essentials of foundational training in modeling, both mathematical and stochastic. It offers a comprehensive understanding of theoretical and formal mathematical demography and human population dynamics. Presented in an engaging, clear and concise manner, it aims to outline traditional material and recent advancements in the field, specifically tailored for both beginners and professionals. Separate chapters discuss classical as well as recent developments in stable and stationary populations, such as EulerLotka population equations, and life tables. Partial differential equations models of single population dynamics, McKendrick von Foerster models of population growth and Okubos diffusion mo.

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