Daphnia revisited: local stability and bifurcation theory for physiologically structured population models explained by way of an example (vol 61, pg 277, 2010)

Diekmann Odo; Gyllenberg Mats; Metz J. A. J.; Nakaoka Shinji; de Roos Andre M.

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Daphnia revisited: local stability and bifurcation theory for physiologically structured population models explained by way of an example (vol 61, pg 277, 2010)

机译：Daphnia重新判断：局部稳定性和分叉理论，以示例的方式解释的生理结构的人口模型（Vol 61，PG 277,2010）

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《Journal of Mathematical Biology 》 |2017年第1期| 共3页
作者
Diekmann Odo; Gyllenberg Mats; Metz J. A. J.; Nakaoka Shinji; de Roos Andre M.;
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作者单位

Univ Utrecht Dept Math POB 80010 NL-3508 TA Utrecht Netherlands;

Univ Helsinki Dept Math &

Stat POB 68 FIN-00014 Helsinki Finland;

Univ Helsinki Dept Math &

Stat POB 68 FIN-00014 Helsinki Finland;

Univ Tokyo Grad Sch Med Bunkyo Ku 7-3-1 Hongo Tokyo 1130033 Japan;

Univ Amsterdam Inst Biodivers &

Ecosyst Dynam POB 94248 NL-1090 GE Amsterdam Netherlands;

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正文语种 eng
中图分类 O29:Q;
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1. Daphnia revisited: local stability and bifurcation theory for physiologically structured population models explained by way of an example (vol 61, pg 277, 2010) [J] . Diekmann Odo, Gyllenberg Mats, Metz J. A. J., Journal of Mathematical Biology . 2017 ,第1期

机译：Daphnia重新判断：局部稳定性和分叉理论，以示例的方式解释的生理结构的人口模型（Vol 61，PG 277,2010）
2. Daphnia revisited: Local stability and bifurcation theory for physiologically structured population models explained by way of an example [J] . Diekmann O., Gyllenberg M., Metz J.A.J., Journal of Mathematical Biology . 2010 ,第2期

机译：重新审查水蚤：生理结构化人口模型的局部稳定性和分叉理论通过一个例子进行解释
3. Daphnia revisited: local stability and bifurcation theory for physiologically structured population models explained by way of an example [J] . Odo Diekmann, Mats Gyllenberg, J. A. J. Metz, Journal of Mathematical Biology . 2010 ,第2期

机译：再次审查水蚤：生理结构人口模型的局部稳定性和分叉理论通过一个例子解释
4. Physiologically Structured Population Models: Towards a General Mathematical Theory [C] . Odo Diekmann, Mats Gyllenberg, and Johan Metz International Symposium on Dynamical Systems Theory and its Applications to Biology and Environmental Sciences . 2007

机译：生理结构的人口模型：迈向一般的数学理论
5. Individual-based physiologically-structured population and community models. [D] . Henson, Shandelle Marie. 1994

机译：基于个体的生理结构人口和社区模型。
6. Backward bifurcations and strong Allee effects in matrix models for the dynamics of structured populations [O] . J.M. Cushing -1

机译：结构人口动态矩阵模型中的后向分叉和强Allee效应
7. Erratum to: Daphnia revisited: local stability and bifurcation theory for physiologically structured population models explained by way of an example [O] . Diekmann, O., Gyllenberg, M., Metz, J.A.J., 2017

机译：重新勘误至：水蚤（Daphnia）：生理结构化种群模型的局部稳定性和分叉理论通过示例进行解释
8. Numerical Continuation of Equilibria of Physiologically Structured Population211 Models. 1. Theory. Modelling, Analysis and Simulation [R] . Kirkilionis, M. A., Diekmann, O., Lisser, B., 1997

机译：生理结构人口211模型平衡的数值延拓。 1.理论。建模，分析和模拟

Daphnia revisited: local stability and bifurcation theory for physiologically structured population models explained by way of an example (vol 61, pg 277, 2010)

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