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Population Dynamics Based on Individual Stochasticity
紀錄類型:
書目-語言資料,印刷品 : Monograph/item
正題名/作者:
Population Dynamics Based on Individual Stochasticity/ by Ryo Oizumi.
作者:
Oizumi, Ryo.
面頁冊數:
X, 101 p. 9 illus., 1 illus. in color.online resource. :
Contained By:
Springer Nature eBook
標題:
Population Economics. -
電子資源:
https://doi.org/10.1007/978-981-19-3548-0
ISBN:
9789811935480
Population Dynamics Based on Individual Stochasticity
Oizumi, Ryo.
Population Dynamics Based on Individual Stochasticity
[electronic resource] /by Ryo Oizumi. - 1st ed. 2022. - X, 101 p. 9 illus., 1 illus. in color.online resource. - Population Studies of Japan,2198-2732. - Population Studies of Japan,.
Introduction : Stochasticity in Demography -- 1. Deterministic and Stochastic Population Models -- 2. Linear Structured Population based on SDE -- 3. Nonlinear Structured Population Models -- 4. Life-History Evolution and Adaptive Stochastic Controls -- 5 Application to External Stochasticity -- Epilogue: Population Dynamics from Perspective of Individual Diversity.
This book demonstrates that population structure and dynamics can be reconstructed by stochastic analysis. Population projection is usually based on age-structured population models. These models consist of age-dependent fertility and mortality, whereas birth and death processes generally arise from states of individuals. For example, a number of seeds are proportional to tree size, and amount of income and savings are the basis of decision making for birth behavior in human beings. Thus, even though individuals belong to an identical cohort, they have different fertility and mortality. To treat this kind of individual heterogeneity, stochastic state transitions are reasonable rather than the deterministic states. This book extends deterministic systems to stochastic systems specifically, constructing a state transition model represented by stochastic differential equations. The diffusion process generated by stochastic differential equations provides statistics determining population dynamics, i.e., heterogeneity is incorporated in population dynamics as its statistics. Applying this perspective to demography and evolutionary biology, we can consider the role of heterogeneity in life history or evolution. These concepts are provided to readers with explanations of stochastic analysis.
ISBN: 9789811935480
Standard No.: 10.1007/978-981-19-3548-0doiSubjects--Topical Terms:
669526
Population Economics.
LC Class. No.: HB848-3697
Dewey Class. No.: 304.6
Population Dynamics Based on Individual Stochasticity
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Introduction : Stochasticity in Demography -- 1. Deterministic and Stochastic Population Models -- 2. Linear Structured Population based on SDE -- 3. Nonlinear Structured Population Models -- 4. Life-History Evolution and Adaptive Stochastic Controls -- 5 Application to External Stochasticity -- Epilogue: Population Dynamics from Perspective of Individual Diversity.
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This book demonstrates that population structure and dynamics can be reconstructed by stochastic analysis. Population projection is usually based on age-structured population models. These models consist of age-dependent fertility and mortality, whereas birth and death processes generally arise from states of individuals. For example, a number of seeds are proportional to tree size, and amount of income and savings are the basis of decision making for birth behavior in human beings. Thus, even though individuals belong to an identical cohort, they have different fertility and mortality. To treat this kind of individual heterogeneity, stochastic state transitions are reasonable rather than the deterministic states. This book extends deterministic systems to stochastic systems specifically, constructing a state transition model represented by stochastic differential equations. The diffusion process generated by stochastic differential equations provides statistics determining population dynamics, i.e., heterogeneity is incorporated in population dynamics as its statistics. Applying this perspective to demography and evolutionary biology, we can consider the role of heterogeneity in life history or evolution. These concepts are provided to readers with explanations of stochastic analysis.
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