Mathematical Analysis of Structured Bacterial Population with Aggregate Transition Rule (I)

Mohamed Boulanouar

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Mathematical Analysis of Structured Bacterial Population with Aggregate Transition Rule (I)

机译：具有总迁移规则的结构化细菌种群的数学分析（I）

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摘要

In this work, we analyze a mathematical model of structured bacterial population endowed with the Aggregate Transition Rule in which each daughter bacteria is correlated to the entire bacterial population. We prove that the concerned model is governed by a strongly continuous semigroup.

机译：在这项工作中，我们分析了具有总迁移规则的结构化细菌种群的数学模型，其中每个子细菌与整个细菌种群相关。我们证明有关模型由强连续半群支配。

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《Jorunal of computational and theoretical transport》 |2015年第7期|共23页
作者
Mohamed Boulanouar;
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正文语种 eng
中图分类理论物理学;
关键词
cell population dynamics; semigroups; spectral properties; transport equation;

机译：细胞种群动态半群光谱性质传输方程;

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1. Mathematical Analysis of Structured Bacterial Population with Aggregate Transition Rule (I) [J] . Mohamed Boulanouar Jorunal of computational and theoretical transport . 2015,第1a7期

机译：具有总迁移规则的结构化细菌种群的数学分析（I）
2. Mathematical Analysis of Structured Bacterial Population with Aggregate Transition Rule (I) [J] . Mohamed Boulanouar Jorunal of computational and theoretical transport . 2015,第1a7期

机译：具有总迁移规则的结构化细菌种群的数学分析（I）
3. Mathematical Analysis of Structured Bacterial Population with Aggregate Transition Rule (II) [J] . Mohamed Boulanouar Jorunal of computational and theoretical transport . 2015,第1a7期

机译：具有总迁移规则的结构化细菌种群的数学分析（II）
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Mathematical Analysis of Structured Bacterial Population with Aggregate Transition Rule (I)

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