ON THE WELL-POSEDNESS OF A NONLINEAR HIERARCHICAL SIZE-STRUCTURED POPULATION MODEL

YAN LIU; ZE-RONG HE

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ON THE WELL-POSEDNESS OF A NONLINEAR HIERARCHICAL SIZE-STRUCTURED POPULATION MODEL

机译：非线性分级大小人口模型的适定性

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We analyse a nonlinear hierarchical size-structured population model with time-dependent individual vital rates. The existence and uniqueness of nonnegative solutions to the model are shown via a comparison principle. Our investigation extends some results in the literature.

机译：我们分析了具有时间依赖性的个体生命率的非线性分级大小结构的人口模型。通过比较原理显示了该模型非负解的存在性和唯一性。我们的研究在文献中扩展了一些结果。

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《The ANZIAM journal: the Australian & New Zealand industrial and applied mathematics journal》 |2017年第4期|共9页
作者
YAN LIU; ZE-RONG HE;
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中图分类数学;
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2. Numerical integration of a hierarchically size-structured population model with contest competition [J] . L.M. Abia, O. Angulo, J.C. López-Marcos, Journal of Computational and Applied Mathematics . 2014,第Null期

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3. High order positivity-preserving finite volume WENO schemes for a hierarchical size-structured population model [J] . Zhang, R., Zhang, M., Shu, C.-W. Journal of Computational and Applied Mathematics . 2011,第5期

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6. A Bayesian hierarchical nonlinear mixture model in the presence of artifactual outliers in a population pharmacokinetic study [O] . Leena Choi, Brian S. Caffo, Utkarsh Kohli, -1

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8. Parameter Estimation in a Coupled System of Nonlinear Size-Structured Populations [R] . Ackleh, A. S. , Banks, H. T. , Deng, K. , 2004

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ON THE WELL-POSEDNESS OF A NONLINEAR HIERARCHICAL SIZE-STRUCTURED POPULATION MODEL

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